word problem solving checklist

MAKE WAVES WITH THIS FREE WEEKLONG VOCABULARY UNIT!

Strategies for Solving Word Problems – Math

It’s one thing to solve a math equation when all of the numbers are given to you but with word problems, when you start adding reading to the mix, that’s when it gets especially tricky.

The simple addition of those words ramps up the difficulty (and sometimes the math anxiety) by about 100!

How can you help your students become confident word problem solvers? By teaching your students to solve word problems in a step by step, organized way, you will give them the tools they need to solve word problems in a much more effective way.

Here are the seven strategies I use to help students solve word problems.

1. read the entire word problem.

Before students look for keywords and try to figure out what to do, they need to slow down a bit and read the whole word problem once (and even better, twice). This helps kids get the bigger picture to be able to understand it a little better too.

2. Think About the Word Problem

Students need to ask themselves three questions every time they are faced with a word problem. These questions will help them to set up a plan for solving the problem.

Here are the questions:

A. what exactly is the question.

What is the problem asking? Often times, curriculum writers include extra information in the problem for seemingly no good reason, except maybe to train kids to ignore that extraneous information (grrrr!). Students need to be able to stay focused, ignore those extra details, and find out what the real question is in a particular problem.

B. What do I need in order to find the answer?

Students need to narrow it down, even more, to figure out what is needed to solve the problem, whether it’s adding, subtracting, multiplying, dividing, or some combination of those. They’ll need a general idea of which information will be used (or not used) and what they’ll be doing.

This is where key words become very helpful. When students learn to recognize that certain words mean to add (like in all, altogether, combined ), while others mean to subtract, multiply, or to divide, it helps them decide how to proceed a little better

Here’s a Key Words Chart I like to use for teaching word problems. The handout could be copied at a smaller size and glued into interactive math notebooks. It could be placed in math folders or in binders under the math section if your students use binders.

One year I made huge math signs (addition, subtraction, multiplication, and divide symbols) and wrote the keywords around the symbols. These served as a permanent reminder of keywords for word problems in the classroom.

If you’d like to download this FREE Key Words handout, click here:

C. What information do I already have?

This is where students will focus in on the numbers which will be used to solve the problem.

3. Write on the Word Problem

This step reinforces the thinking which took place in step number two. Students use a pencil or colored pencils to notate information on worksheets (not books of course, unless they’re consumable). There are lots of ways to do this, but here’s what I like to do:

• Circle any numbers you’ll use.
• Lightly cross out any information you don’t need.
• Underline the phrase or sentence which tells exactly what you’ll need to find.

4. Draw a Simple Picture and Label It

Drawing pictures using simple shapes like squares, circles, and rectangles help students visualize problems. Adding numbers or names as labels help too.

For example, if the word problem says that there were five boxes and each box had 4 apples in it, kids can draw five squares with the number four in each square. Instantly, kids can see the answer so much more easily!

5. Estimate the Answer Before Solving

Having a general idea of a ballpark answer for the problem lets students know if their actual answer is reasonable or not. This quick, rough estimate is a good math habit to get into. It helps students really think about their answer’s accuracy when the problem is finally solved.

6. Check Your Work When Done

This strategy goes along with the fifth strategy. One of the phrases I constantly use during math time is, Is your answer reasonable ? I want students to do more than to be number crunchers but to really think about what those numbers mean.

Also, when students get into the habit of checking work, they are more apt to catch careless mistakes, which are often the root of incorrect answers.

7. Practice Word Problems Often

Just like it takes practice to learn to play the clarinet, to dribble a ball in soccer, and to draw realistically, it takes practice to become a master word problem solver.

When students practice word problems, often several things happen. Word problems become less scary (no, really).

They start to notice similarities in types of problems and are able to more quickly understand how to solve them. They will gain confidence even when dealing with new types of word problems, knowing that they have successfully solved many word problems in the past.

If you’re looking for some word problem task cards, I have quite a few of them for 3rd – 5th graders.

This 3rd grade math task cards bundle has word problems in almost every one of its 30 task card sets..

There are also specific sets that are dedicated to word problems and two-step word problems too. I love these because there’s a task card set for every standard.

CLICK HERE to take a look at 3rd grade:

This 4th Grade Math Task Cards Bundle also has lots of word problems in almost every single of its 30 task card sets. These cards are perfect for centers, whole class, and for one on one.

CLICK HERE to see 4th grade:

This 5th Grade Math Task Cards Bundle is also loaded with word problems to give your students focused practice.

CLICK HERE to take a look at 5th grade:

Want to try a FREE set of math task cards to see what you think?

3rd Grade: Rounding Whole Numbers Task Cards

4th Grade: Convert Fractions and Decimals Task Cards

5th Grade: Read, Write, and Compare Decimals Task Cards

Thanks so much for stopping by!

• Read more about: Math

You might also like...

Fraction Activities Students Love – Math

Fractions can be tough! While it takes time and repeated exposure with fractions for students to have a real understanding of them, there are lots

Math Games Using Dice

Games are an important part of math class, in my opinion. Not only are kids able to practice the skills that we have been focusing

Math Games Using Dominoes

Math games have always been part of our math time. I love the fact that any time I introduce a math game, I know I’ll

Hi, I’m Jenn, CEO and owner of The Teacher Next Door!

I know that you strive to be an effective upper elementary teacher while maintaining a healthy work-life balance.

In order to do that, you need resources that are impactful, yet simple .

The problem is that most resources and curriculums out there are far from simple. The pages upon pages of daily lesson plans are just plain overwhelming .

At TTND, we believe teachers should be living their lives outside of the classroom, and not spend hours lesson planning and searching for resources.

We understand that now, more than ever, teachers need space to be themselves which is why we create and support teachers with timesaving tips and standards-aligned resources.

Want access to TTND's Free Resource Library? Sign up for our newsletter and we'll email you the exclusive password!

Trending posts.

SEARCH BY TOPIC

• Classroom Ideas
• Holidays and Seasonal
• Mentor Texts
• Reading Block
• Uncategorized
• Writing & Grammar

POPULAR RESOURCES

Facebook Group

Teachers Pay Teachers

Free Resource Library

💌 Contact Us

Disclosures

Privacy Policy

Refund Policy

Purchase Orders

Your Downloads

Reward Points

©  The Teacher Next Door, LLC. All rights reserved.

* Please note: If your school has strong email filters, you may wish to use your personal email to ensure access.

Module 10: Linear Equations

Apply a problem-solving strategy to word problems, learning outcomes.

• Approach word problems with a positive attitude
• Use a problem solving strategy for word problems
• Translate more complex word problems into algebraic expressions and equations

 Approach Word Problems with a Positive Attitude

The world is full of word problems. How much money do I need to fill the car with gas? How much should I tip the server at a restaurant? How many socks should I pack for vacation? How big a turkey do I need to buy for Thanksgiving dinner, and what time do I need to put it in the oven? If my sister and I buy our mother a present, how much will each of us pay?

Now that we can solve equations, we are ready to apply our new skills to word problems. Do you know anyone who has had negative experiences in the past with word problems? Have you ever had thoughts like the student in the cartoon below?

Negative thoughts about word problems can be barriers to success.

When we feel we have no control, and continue repeating negative thoughts, we set up barriers to success. We need to calm our fears and change our negative feelings.

Start with a fresh slate and begin to think positive thoughts, like the student in the cartoon below. Read the positive thoughts and say them out loud.

When it comes to word problems, a positive attitude is a big step toward success.

If we take control and believe we can be successful, we will be able to master word problems.

Think of something that you can do now but couldn’t do three years ago. Whether it’s driving a car, snowboarding, cooking a gourmet meal, or speaking a new language, you have been able to learn and master a new skill. Word problems are no different. Even if you have struggled with word problems in the past, you have acquired many new math skills that will help you succeed now!

Use a Problem-Solving Strategy for Word Problems

In earlier chapters, you translated word phrases into algebraic expressions, using some basic mathematical vocabulary and symbols. Since then, you’ve increased your math vocabulary as you learned about more algebraic procedures, and you’ve had more practice translating from words into algebra.

You have also translated word sentences into algebraic equations and solved some word problems. The word problems applied math to everyday situations. You had to restate the situation in one sentence, assign a variable, and then write an equation to solve. This method works as long as the situation is familiar to you and the math is not too complicated.

Now we’ll develop a strategy you can use to solve any word problem. This strategy will help you become successful with word problems. We’ll demonstrate the strategy as we solve the following problem.

Pete bought a shirt on sale for $[latex]18[/latex], which is one-half the original price. What was the original price of the shirt?

Solution: Step 1. Read the problem. Make sure you understand all the words and ideas. You may need to read the problem two or more times. If there are words you don’t understand, look them up in a dictionary or on the Internet.

• In this problem, do you understand what is being discussed? Do you understand every word?

Step 2. Identify what you are looking for. It’s hard to find something if you are not sure what it is! Read the problem again and look for words that tell you what you are looking for!

• In this problem, the words “what was the original price of the shirt” tell you what you are looking for: the original price of the shirt.

Step 3. Name what you are looking for. Choose a variable to represent that quantity. You can use any letter for the variable, but it may help to choose one that helps you remember what it represents.

• Let [latex]p=[/latex] the original price of the shirt

Step 4. Translate into an equation. It may help to first restate the problem in one sentence, with all the important information. Then translate the sentence into an equation.

Step 6. Check the answer in the problem and make sure it makes sense.

• We found that [latex]p=36[/latex], which means the original price was [latex]\text{\$36}[/latex]. Does [latex]\text{\$36}[/latex] make sense in the problem? Yes, because [latex]18[/latex] is one-half of [latex]36[/latex], and the shirt was on sale at half the original price.

Step 7. Answer the question with a complete sentence.

• The problem asked “What was the original price of the shirt?” The answer to the question is: “The original price of the shirt was [latex]\text{\$36}[/latex].”

If this were a homework exercise, our work might look like this:

https://ohm.lumenlearning.com/multiembedq.php?id=142694&theme=oea&iframe_resize_id=mom1

We list the steps we took to solve the previous example.

Problem-Solving Strategy

• Read the word problem. Make sure you understand all the words and ideas. You may need to read the problem two or more times. If there are words you don’t understand, look them up in a dictionary or on the internet.
• Identify what you are looking for.  Determine the constants and variables in the problem.  A constant is a number in the problem that is not going to change.  A variable is a number that you don’t yet know its value.
• Name what you are looking for. Choose a letter to represent that quantity.
• Translate words into algebraic expressions and equations.  Write an equation to represent the problem. It may be helpful to first restate the problem in one sentence before translating.
• Solve the equation using good algebra techniques.
• Check the answer in the problem. Make sure it makes sense.
• Answer the question with a complete sentence.

Translate word problems into expressions

One of the first steps to solving word problems is converting an English sentence into a mathematical sentence. In the table below, words or phrases commonly associated with mathematical operators are categorized. Word problems often contain these or similar words, so it’s good to see what mathematical operators are associated with them.

Some examples follow:

• “[latex]x\text{ is }5[/latex]” becomes [latex]x=5[/latex]
• “Three more than a number” becomes [latex]x+3[/latex]
• “Four less than a number” becomes [latex]x-4[/latex]
• “Double the cost” becomes [latex]2\cdot\text{ cost }[/latex]
• “Groceries and gas together for the week cost $250” means [latex]\text{ groceries }+\text{ gas }=250[/latex]
• “The difference of [latex]9[/latex] and a number” becomes [latex]9-x[/latex]. Notice how [latex]9[/latex] is first in the sentence and the expression.

Let’s practice translating a few more English phrases into algebraic expressions.

Translate the table into algebraic expressions:

In this example video, we show how to translate more words into mathematical expressions.

For another review of how to translate algebraic statements into words, watch the following video.

The power of algebra is how it can help you model real situations in order to answer questions about them.  Let’s use this approach with another example.

Yash brought apples and bananas to a picnic. The number of apples was three more than twice the number of bananas. Yash brought [latex]11[/latex] apples to the picnic. How many bananas did he bring?

https://ohm.lumenlearning.com/multiembedq.php?id=142722&theme=oea&iframe_resize_id=mom2

Twenty-eight less than five times a certain number is [latex]232[/latex]. What is the number?

Following the steps provided:

• Read and understand: we are looking for a number.
• Constants and variables:  [latex]28[/latex] and [latex]232[/latex] are constants, “a certain number” is our variable, because we don’t know its value, and we are asked to find it. We will call it [latex]x[/latex].
• Translate:  five times a certain number translates to [latex]5x[/latex] Twenty-eight less than five times a certain number translates to [latex]5x-28[/latex], because subtraction is built backward. “is 232” translates to “[latex]=232″[/latex] since “is” is associated with equals.
• Write an equation:  [latex]5x-28=232[/latex]

[latex]\begin{array}{r}5x-28=232\\5x=260\\x=52\,\,\,\end{array}[/latex]

[latex]\begin{array}{r}5\left(52\right)-28=232\\5\left(52\right)=260\\260=260\end{array}[/latex]

In the video that follows, we show another example of how to translate a sentence into a mathematical expression using a problem solving method.

In the next example, we will apply our Problem-Solving Strategy to applications of percent.

Nga’s car insurance premium increased by [latex]\text{\$60}[/latex], which was [latex]\text{8%}[/latex] of the original cost. What was the original cost of the premium?

https://ohm.lumenlearning.com/multiembedq.php?id=142735&theme=oea&iframe_resize_id=mom3

https://ohm.lumenlearning.com/multiembedq.php?id=142761&theme=oea&iframe_resize_id=mom4

Contribute!

Improve this page Learn More

• Write Algebraic Expressions from Statements: Form ax+b and a(x+b). Authored by : James Sousa (Mathispower4u.com) for Lumen Learning. Located at : https://youtu.be/Hub7ku7UHT4 . License : CC BY: Attribution
• Question ID 142694, 142722, 142735, 142761. Authored by : Lumen Learning. License : CC BY: Attribution . License Terms : IMathAS Community License, CC-BY + GPL
• Prealgebra. Provided by : OpenStax. License : CC BY: Attribution . License Terms : Download for free at http://cnx.org/contents/[email protected]

• Math for Kids
• Parenting Resources
• ELA for Kids
• Teaching Resources

How to Teach Skip Counting to Kids in 9 Easy Steps

10 Best Math Intervention Strategies for Struggling Students

How to Teach Division to Kids in 11 Easy Steps

How to Teach Place Value in 9 Easy Steps

8 Math Division Tricks: Making Division Fun & Accessible

Simple & Stress-Free After School Schedule for Kids of All Ages

When Do Kids Start Preschool: Age & Readiness Skills

Kindergarten Readiness Checklist: A Guide for Parents

How to Choose Best School For Your Kid: 12 Best Tips

Why Kids Get Bored at School: 10 Tips to Keep Them Interested

6 Effective Ways to Improve Writing Skills

40 Four Letter Words That Start With A

What Are the Stages of Spelling Development: Ultimate Guide

48 Rhyming Words for Kindergarten Kids

How to Teach Vowels to Kids: A Step-by-Step Guide

13 Challenges for Teachers and How to Address Them

12 best qualities of a good teacher.

15 Best Innovative Tech Tools for Teachers

What is Teachers Professional Development: Strategies & More

11 Best Ways to Create a Positive Learning Environment for Kids

10 Best Strategies for Solving Math Word Problems

1. Understand the Problem by Paraphrasing

2. identify key information and variables, 3. translate words into mathematical symbols, 4. break down the problem into manageable parts, 5. draw diagrams or visual representations, 6. use estimation to predict answers, 7. apply logical reasoning for unknown variables, 8. leverage similar problems as templates, 9. check answers in the context of the problem, 10. reflect and learn from mistakes.

Have you ever observed the look of confusion on a student’s face when they encounter a math word problem ? It’s a common sight in classrooms worldwide, underscoring the need for effective strategies for solving math word problems . The main hurdle in solving math word problems is not just the math itself but understanding how to translate the words into mathematical equations that can be solved.

SplashLearn: Most Comprehensive Learning Program for PreK-5

SplashLearn inspires lifelong curiosity with its game-based PreK-5 learning program loved by over 40 million children. With over 4,000 fun games and activities, it’s the perfect balance of learning and play for your little one.

Generic advice like “read the problem carefully” or “practice more” often falls short in addressing students’ specific difficulties with word problems. Students need targeted math word problem strategies that address the root of their struggles head-on. 

A Guide on Steps to Solving Word Problems: 10 Strategies 

One of the first steps in tackling a math word problem is to make sure your students understand what the problem is asking. Encourage them to paraphrase the problem in their own words. This means they rewrite the problem using simpler language or break it down into more digestible parts. Paraphrasing helps students grasp the concept and focus on the problem’s core elements without getting lost in the complex wording.

Original Problem: “If a farmer has 15 apples and gives away 8, how many does he have left?”

Paraphrased: “A farmer had some apples. He gave some away. Now, how many apples does he have?”

This paraphrasing helps students identify the main action (giving away apples) and what they need to find out (how many apples are left).

Play these subtraction word problem games in the classroom for free:

Students often get overwhelmed by the details in word problems. Teach them to identify key information and variables essential for solving the problem. This includes numbers , operations ( addition , subtraction , multiplication , division ), and what the question is asking them to find. Highlighting or underlining can be very effective here. This visual differentiation can help students focus on what’s important, ignoring irrelevant details.

• Encourage students to underline numbers and circle keywords that indicate operations (like ‘total’ for addition and ‘left’ for subtraction).
• Teach them to write down what they’re solving for, such as “Find: Total apples left.”

Problem: “A classroom has 24 students. If 6 more students joined the class, how many students are there in total?”

Key Information:

• Original number of students (24)
• Students joined (6)
• Looking for the total number of students

Here are some fun addition word problems that your students can play for free:

The transition from the language of word problems to the language of mathematics is a critical skill. Teach your students to convert words into mathematical symbols and equations. This step is about recognizing keywords and phrases corresponding to mathematical operations and expressions .

Common Translations:

• “Total,” “sum,” “combined” → Addition (+)
• “Difference,” “less than,” “remain” → Subtraction (−)
• “Times,” “product of” → Multiplication (×)
• “Divided by,” “quotient of” → Division (÷)
• “Equals” → Equals sign (=)

Problem: “If one book costs $5, how much would 4 books cost?”

Translation: The word “costs” indicates a multiplication operation because we find the total cost of multiple items. Therefore, the equation is 4 × 5 = $20

Complex math word problems can often overwhelm students. Incorporating math strategies for problem solving, such as teaching them to break down the problem into smaller, more manageable parts, is a powerful approach to overcome this challenge. This means looking at the problem step by step rather than simultaneously trying to solve it. Breaking it down helps students focus on one aspect of the problem at a time, making finding the solution more straightforward.

Problem: “John has twice as many apples as Sarah. If Sarah has 5 apples, how many apples do they have together?”

Steps to Break Down the Problem:

Find out how many apples John has: Since John has twice as many apples as Sarah, and Sarah has 5, John has 5 × 2 = 10

Calculate the total number of apples: Add Sarah’s apples to John’s to find the total,  5 + 10 = 15

By splitting the problem into two parts, students can solve it without getting confused by all the details at once.

Explore these fun multiplication word problem games:

Diagrams and visual representations can be incredibly helpful for students, especially when dealing with spatial or quantity relationships in word problems. Encourage students to draw simple sketches or diagrams to represent the problem visually. This can include drawing bars for comparison, shapes for geometry problems, or even a simple distribution to better understand division or multiplication problems .

Problem: “A garden is 3 times as long as it is wide. If the width is 4 meters, how long is the garden?”

Visual Representation: Draw a rectangle and label the width as 4 meters. Then, sketch the length to represent it as three times the width visually, helping students see that the length is 4 × 3 = 12

Estimation is a valuable skill in solving math word problems, as it allows students to predict the answer’s ballpark figure before solving it precisely. Teaching students to use estimation can help them check their answers for reasonableness and avoid common mistakes.

Problem: “If a book costs $4.95 and you buy 3 books, approximately how much will you spend?”

Estimation Strategy: Round $4.95 to the nearest dollar ($5) and multiply by the number of books (3), so 5 × 3 = 15. Hence, the estimated total cost is about $15.

Estimation helps students understand whether their final answer is plausible, providing a quick way to check their work against a rough calculation.

Check out these fun estimation and prediction word problem worksheets that can be of great help:

When students encounter problems with unknown variables, it’s crucial to introduce them to logical reasoning. This strategy involves using the information in the problem to deduce the value of unknown variables logically. One of the most effective strategies for solving math word problems is working backward from the desired outcome. This means starting with the result and thinking about the steps leading to that result, which can be particularly useful in algebraic problems.

Problem: “A number added to three times itself equals 32. What is the number?”

Working Backward:

Let the unknown number be x.

The equation based on the problem is  x + 3x = 32

Solve for x by simplifying the equation to 4x=32, then dividing by 4 to find x=8.

By working backward, students can more easily connect the dots between the unknown variable and the information provided.

Practicing problems of similar structure can help students recognize patterns and apply known strategies to new situations. Encourage them to leverage similar problems as templates, analyzing how a solved problem’s strategy can apply to a new one. Creating a personal “problem bank”—a collection of solved problems—can be a valuable reference tool, helping students see the commonalities between different problems and reinforcing the strategies that work.

Suppose students have solved a problem about dividing a set of items among a group of people. In that case, they can use that strategy when encountering a similar problem, even if it’s about dividing money or sharing work equally.

It’s essential for students to learn the habit of checking their answers within the context of the problem to ensure their solutions make sense. This step involves going back to the original problem statement after solving it to verify that the answer fits logically with the given information. Providing a checklist for this process can help students systematically review their answers.

Checklist for Reviewing Answers:

• Re-read the problem: Ensure the question was understood correctly.
• Compare with the original problem: Does the answer make sense given the scenario?
• Use estimation: Does the precise answer align with an earlier estimation?
• Substitute back: If applicable, plug the answer into the problem to see if it works.

Problem: “If you divide 24 apples among 4 children, how many apples does each child get?”

After solving, students should check that they understood the problem (dividing apples equally).

Their answer (6 apples per child) fits logically with the number of apples and children.

Their estimation aligns with the actual calculation.

Substituting back 4×6=24 confirms the answer is correct.

Teaching students to apply logical reasoning, leverage solved problems as templates, and check their answers in context equips them with a robust toolkit for tackling math word problems efficiently and effectively.

One of the most effective ways for students to improve their problem-solving skills is by reflecting on their errors, especially with math word problems. Using word problem worksheets is one of the most effective strategies for solving word problems, and practicing word problems as it fosters a more thoughtful and reflective approach to problem-solving

These worksheets can provide a variety of problems that challenge students in different ways, allowing them to encounter and work through common pitfalls in a controlled setting. After completing a worksheet, students can review their answers, identify any mistakes, and then reflect on them in their mistake journal. This practice reinforces mathematical concepts and improves their math problem solving strategies over time.

3 Additional Tips for Enhancing Word Problem-Solving Skills

Before we dive into the importance of reflecting on mistakes, here are a few impactful tips to enhance students’ word problem-solving skills further:

1. Utilize Online Word Problem Games

Incorporate online games that focus on math word problems into your teaching. These interactive platforms make learning fun and engaging, allowing students to practice in a dynamic environment. Games can offer instant feedback and adaptive challenges, catering to individual learning speeds and styles.

Here are some word problem games that you can use for free:

2. Practice Regularly with Diverse Problems

Consistent practice with a wide range of word problems helps students become familiar with different questions and mathematical concepts. This exposure is crucial for building confidence and proficiency.

Start Practicing Word Problems with these Printable Word Problem Worksheets:

3. Encourage Group Work

Solving word problems in groups allows students to share strategies and learn from each other. A collaborative approach is one of the best strategies for solving math word problems that can unveil multiple methods for tackling the same problem, enriching students’ problem-solving toolkit.

Conclusion 

Mastering math word problems is a journey of small steps. Encourage your students to practice regularly, stay curious, and learn from their mistakes. These strategies for solving math word problems are stepping stones to turning challenges into achievements. Keep it simple, and watch your students grow their confidence and skills, one problem at a time.

Frequently Asked Questions (FAQs)

How can i help my students stay motivated when solving math word problems.

Encourage small victories and use engaging tools like online games to make practice fun and rewarding.

What's the best way to teach beginners word problems?

Begin with simple problems that integrate everyday scenarios to make the connection between math and real-life clear and relatable.

How often should students practice math word problems?

Regular, daily practice with various problems helps build confidence and problem-solving skills over time.

Most Popular

15 Best Report Card Comments Samples

101 Best Riddles for Kids (With Explanation)

40 Best Good Vibes Quotes to Brighten Your Day

Recent posts.

15 Fun Fourth of July Activities for kids in 2024

Math & ELA | PreK To Grade 5

Kids see fun., you see real learning outcomes..

Watch your kids fall in love with math & reading through our scientifically designed curriculum.

Parents, try for free Teachers, use for free

• Games for Kids
• Worksheets for Kids
• Math Worksheets
• ELA Worksheets
• Math Vocabulary
• Number Games
• Addition Games
• Subtraction Games
• Multiplication Games
• Division Games
• Addition Worksheets
• Subtraction Worksheets
• Multiplication Worksheets
• Division Worksheets
• Times Tables Worksheets
• Reading Games
• Writing Games
• Phonics Games
• Sight Words Games
• Letter Tracing Games
• Reading Worksheets
• Writing Worksheets
• Phonics Worksheets
• Sight Words Worksheets
• Letter Tracing Worksheets
• Prime Number
• Order of Operations
• Long multiplication
• Place value
• Parallelogram
• SplashLearn Success Stories
• SplashLearn Apps
• [email protected]

© Copyright - SplashLearn

Make study-time fun with 14,000+ games & activities, 450+ lesson plans, and more—free forever.

Parents, Try for Free Teachers, Use for Free

MATH WORD PROBLEMS: GETTING STARTED

• MATH WORD PROBLEMS
• A VISUAL APPROACH TO WORD PROBLEMS
• GETTING STARTED
• RACE TO THE FINISH

INTRODUCTION

How to Start a Word Problem

The hardest part about word problems is knowing where to begin.

The best way to begin is to understand...what does this mean?

You can create a checklist, draw a picture, or look for a logical pattern.

Do you sometimes feel like this?

If so, you are not alone. The greatest first mistake you can make is jumping into the problem without understanding what it is asking. It's like attempting to skydive without a parachute--very risky!

Here we will share some useful strategies you can use to solve word problems with minimal effort!

STEP 2: DRAWING A PICTURE

If you are a visually inclined person, drawing a picture will help translate the words you are reading into pictures. Once you set up a checklist and still don’t know how to proceed, drawing a picture is a great next step. See how this works below:

STEP 1: CREATING A CHECKLIST

This method is effective to use for all problems—but it works particularly well with large ones. 

Collect all the essential information and create individual checkboxes. As you use the information in your problem, you can check off each piece of given information. See example below:

STEP 3: LOOKING FOR A LOGICAL PATTERN

You may have employed all the previous steps and are still struggling to solve the problem. If so, look at your information, and see if you can find any patterns. Use those patterns to find an equation you can use to solve the problem

See our solution below:

• << Previous: A VISUAL APPROACH TO WORD PROBLEMS
• Next: RACE TO THE FINISH >>
• Last Updated: Jun 18, 2018 1:22 PM
• URL: https://guides.kendall.edu/mathwordproblems

• Try for free

Problem Solving Guide

Scott Foresman, an imprint of Pearson

Featured 5th grade resources.

Related Resources

If you're seeing this message, it means we're having trouble loading external resources on our website.

If you're behind a web filter, please make sure that the domains *.kastatic.org and *.kasandbox.org are unblocked.

To log in and use all the features of Khan Academy, please enable JavaScript in your browser.

Praxis Core Math

Course: praxis core math   >   unit 1.

• Algebraic properties | Lesson
• Algebraic properties | Worked example
• Solution procedures | Lesson
• Solution procedures | Worked example
• Equivalent expressions | Lesson
• Equivalent expressions | Worked example
• Creating expressions and equations | Lesson
• Creating expressions and equations | Worked example

Algebraic word problems | Lesson

• Algebraic word problems | Worked example
• Linear equations | Lesson
• Linear equations | Worked example
• Quadratic equations | Lesson
• Quadratic equations | Worked example

What are algebraic word problems?

What skills are needed.

• Translating sentences to equations
• Solving linear equations with one variable
• Evaluating algebraic expressions
• Solving problems using Venn diagrams

How do we solve algebraic word problems?

• Define a variable.
• Write an equation using the variable.
• Solve the equation.
• If the variable is not the answer to the word problem, use the variable to calculate the answer.

What's a Venn diagram?

• 7 + 10 − 13 = 4 ‍   brought both food and drinks.
• 7 − 4 = 3 ‍   brought only food.
• 10 − 4 = 6 ‍   brought only drinks.
• Your answer should be
• an integer, like 6 ‍  
• a simplified proper fraction, like 3 / 5 ‍  
• a simplified improper fraction, like 7 / 4 ‍  
• a mixed number, like 1   3 / 4 ‍  
• an exact decimal, like 0.75 ‍  
• a multiple of pi, like 12   pi ‍   or 2 / 3   pi ‍  
• (Choice A)   $ 4 ‍   A $ 4 ‍  
• (Choice B)   $ 5 ‍   B $ 5 ‍  
• (Choice C)   $ 9 ‍   C $ 9 ‍  
• (Choice D)   $ 14 ‍   D $ 14 ‍  
• (Choice E)   $ 20 ‍   E $ 20 ‍  
• (Choice A)   10 ‍   A 10 ‍  
• (Choice B)   12 ‍   B 12 ‍  
• (Choice C)   24 ‍   C 24 ‍  
• (Choice D)   30 ‍   D 30 ‍  
• (Choice E)   32 ‍   E 32 ‍  
• (Choice A)   4 ‍   A 4 ‍  
• (Choice B)   10 ‍   B 10 ‍  
• (Choice C)   14 ‍   C 14 ‍  
• (Choice D)   18 ‍   D 18 ‍  
• (Choice E)   22 ‍   E 22 ‍  

Things to remember

Want to join the conversation.

• Upvote Button navigates to signup page
• Downvote Button navigates to signup page
• Flag Button navigates to signup page

Over 6,200 homeschool resources and growing!

Teaching Math Word Problem Key Words (Free Cheat Sheet)

Published: November 20, 2023

Contributor: Jeannette Tuionetoa

Disclosure: This post may contain affiliate links, meaning if you decide to make a purchase via my links, I may earn a commission at no additional cost to you. See my disclosure for more info.

Tackling word problems in math can be challenging for kids to learn. We called them story problems when I was in school. If your kids are learning math key words so they can solve word problems, they you’ll find these free cheat sheets and worksheets for word problem key words helpful. 

Math Word Problem Key Words

There is no doubt that mathematical operations using words are difficult for kids. They go from counting numbers to doing math equations with numbers.

Then all of a sudden… there are words, just words . All of a sudden algebraic expressions and mathematical operations are POOF – words.

The lack of numbers and shift in mindset can completely throw off a lot of students. If kids have difficulty with reading, then that is yet another struggle for kids as they try to learn basic problems in math.

Teaching students about challenging math keywords just got easier! Be sure to download our free math key words cheat sheet at the end of this post. 

Why do some kids struggle with word problems?

A key proponent in different operations in math is learning the key words that prompt kids to understand which operation skill they need to use to solve the problem.

This means that they should master regular math problems first and be able to read with comprehension. You will shortly find that if these two skills aren’t somewhat mastered first, then word problems will become an issue.

Many times math is a subject best taught in sequential order. If one step is missed, then the future steps falter. This is much like how it is when teaching word problems.

The best thing for your children is for them to first:

• Be able to read well.
• Understand math concepts and phrases.
• Know to not rush, but focus on math key words, identify relevant information, and understand the text.
• Get to know the keywords for math word problems

What are keywords for math word problems?

Key words in mathematical word operations are the words or phrases that will signal or show a student which type of math operation to choose in order to solve the math word problem.

The keywords for math word problems used in operations are a strategy that helps the math problem make sense and draw connections to how it can be answered.

Basically, when using key words, students must decipher whether they need to solve the math equation via addition, subtraction, multiplication, or division.

What are the common keywords for math word problems?

Thankfully, there are math key words that our children can learn that help them work through their word problems. They are prompts that point them in the right direction.

Just like a different language needs words translated for comprehension, students translate the words… into math .

Keywords for Math Word Problems

Learning these math keywords will help with problem solving:

Addition Math Key Words:

• increased by
• larger than
• in addition to
• how much in all

Subtraction Math Key Words:

• how many more
• how many less
• shorter than
• smaller than

Key Words for Multiplication Word Problems:

• multiplied by
• double/twice

Key Words used for Division Word Problems:

• equal group
• how many in each

You can print off a free math key words cheat sheet that has the above math key words for word problems and add it to your homeschool binder . Find the download link at the bottom of this post. 

How can we help kids learn keywords for solving numberless word problems?

Teach kids steps for solving word problems until it becomes a habit or they get comfortable with the steps. First, they can look for the important information and write those down. (Read the problem carefully). Next, kids need to define or find the variables in the math equation.

From the keywords, kids can now determine what math operation to use. Translate the words to math. Then, kids can solve the math equation. This is where the skills of solving numbered equations are important.

Finally, students have to put their answers in the form of a word sentence. NOTE: Many times kids think after solving the equation they are done. However, the key to making sure they understand that word problems need word answers.

Different Strategies to Familiarize Keywords in Word Operations

You can use some of these keywords for math word problems as vocabulary words in your homeschool.

Students can display subtraction, addition, multiplication, and multiplication handy reference posters on a bulletin board in your homeschool area. Students can also just list them on dry erase boards . These are perfect visual reminders for what keywords go with what math word problems.

Your students can also keep their keywords for math word problems with them as they study. They can place the list of keywords in a math folder or in an anchor chart – and then in their math folder.

Kids can keep the keyword poster sets in their math notebooks or keep them in a word problem journal .

Their strategy for learning word problem keywords all depends on how they best absorb information.

Students may do well using a combination of these methods. Either way, all of these different strategies can be used to get them comfortable in identifying the route to solve math word equations.

Math Word Problem Keywords Cheat Sheets & Teaching Aids:

We created a free pdf download Word Problem Key Words Cheat Sheet that you can find at the bottom of this post. It’s great to use as a reference for math word problems.

Word Problem Clue Words

Get a Clue Free Download – Check out these word problem clue word handouts and posters to help your students with word problems. There 5 pages in all that will be handy for your kids in trying to find the correct answer while using the correct operation.

Addition and Subtraction Word Problem Keywords

Subtraction Keywords/Addition Keywords – Until your kids memorize keywords and what they mean, this freebie can help. Grab these simple black and white printable signs. They will help kids look for keywords like larger numbers for subtraction word problems or addition keywords like in addition to . 

Story Problem Key Words

Words to Math – Keywords in math problems are essentially turning words into math. This graphic organizer printable is a quick reference for your students to use with numberless math word problems. Place them in a notebook chart or your homeschool classroom wall as a visual reminder.

Word Problem Key Words Poster

Key Word Posters for Math Problems – Grab these word problem keyword handy reference posters for subtraction, addition, division, and multiplication. Each poster has its specific theme and specific words to solve all problem types. Kids will enjoy having practiced with these math key words posters.

Word Problem Key Words Worksheets

Fun Key Word Sorting Activity – Your kids have now studied some keywords for math word problems helpful for problem solving in mathematical operations. Use this word problem sorting activity to test their knowledge in a fun engaging way. Add this fun activity to your test prep materials.

World Problems Worksheets with Key Words – These word problems worksheets use key phrases to help your students identify the phrases that will help them determine which math operation to use.

Word Problem Key Words for Math

Math word problems are probably the first opportunity students get to understand how math relates to real world situations. The applications can be relevant in their real life experiences like going to the market.

However, the benefit to word problems doesn’t stop there…

With word problems, students develop their higher-order thinking and critical thinking skills.

Different types of word problems guide your students to applying math various math concepts at the same time. They have to know basic number sense, basic algebra skills, and even geometry when they attempt multiplication word problems.

If we do it the right way, kids won’t see word problems as a dreadful experience in math. Understanding word problems is a learning curve and doesn’t come easily to kids.

Identify Learning Gaps

Another important aspect of word problems is that they tell a parent/teacher if a child needs help in areas like reading comprehension or math number operations skills. This type of word math is a great evaluation of your student’s thinking processes.

We can, however, help make it a better experience for them by teaching it the right way.

Free Math Key Words Cheat Sheet Instant Download

You won’t want to miss our free Word Problem Key Words Cheat Sheet PDF download for different ways kids see keywords in various types of problems in mathematics. This math tool is everything your student needs and the perfect resource to reference keywords in math operations.

Includes the keywords that will help your children solve and recognize word problems for:

• Subtraction
• Multiplication

Instant Download: Math Word Problems Keywords Cheat Sheet

Jeannette tuionetoa.

Jeannette is a wife, mother and homeschooling mom. She has been mightily, saved by grace and is grateful for God’s sovereignty throughout her life’s journey. She has a Bachelor in English Education and her MBA. Jeannette is bi-lingual and currently lives in the Tongan Islands of the South Pacific. She posts daily freebies for homeschoolers!

Related resources

23 Math Life of Fred Books in Order (K-12 Series)

Printable Number Playdough Mats 1-10 (Free Download)

Free Writing Numbers 1-20 Tracing Numbers for Preschool

Using Living Books to Teach Math Lessons & Review

Free Times Table Test Printables & PDF Worksheets

Printable Number Coloring Pages for Early Learners

Join our Mailing List!

Get access to free study tips, learning strategies, and other valuable resources for your child or student..

• Email * Enter Email Confirm Email

Secret to Solving Math Word Problems. Hint: It’s Not about Math

November 12, 2017

Teach students to use stronger reading skills to make them more comfortable, and successful, in math.

How to Use Reading Skills for Solving Math Word Problems

Provide students with a reliable set of rules to follow for any word problem. Knowing exactly what to do when they see a word problem will make them more confident, and stronger, math students. Remind them that these are very similar to the rules they follow in English class so they know they can do it.

Find a printable checklist of these steps  here .

• Mark up the question . (a) Underline exactly what you are asked to find. This will ensure you don’t go astray midway through the problem. (b) Circle the numbers you will use to solve the problem. Circling will make them easier to find. (c) Lightly cross out information you know you won’t need to save you time from re-reading. Just as when you read a book, you likely don’t need to know every detail, just the main idea. Notice that these are the same types of annotating skills you use in English class.
• Draw a picture . You don’t need to be an artist. For many math students, there’s truth to the saying “a picture is worth a thousand words”. Pictures help most students visualize the problem. It clarifies what they are given and what they need to find. This strategy is particularly good for students with strong visual memory .  Notice that this is similar to visualizing when reading in English class.
• Use graph paper, a ruler or protractor . If your picture needs to be accurate (particularly in subjects like geometry), use the most common math tools so you can draw straight lines and accurate angles. The diagonal on graph paper makes a perfect 45 degree angle! This might be particularly important for students who need help with spatial perception .
• Use colored pencils .  Using color strategically can make it much easier to visualize details. Or, you can use colors to align your numbers for a multi-step problem if you might make calculation mistakes (e.g. choose red for 1’s, blue for 10’s, and green for 100’s).
• Estimate before solving. Decide what your answer will look like, BEFORE  you dive in and solve. Should it be negative or positive? Higher than 100 or less than 5? A number or a person? If your final answer isn’t close, you know you must go back and find your mistake. If it’s within the range, you can think about moving on to the next problem. This is particularly important for students with weaker abstract reasoning . Don’t you sometimes guess the ending of the story? Think of every math problem as a short story that has an ending.
• Show your work .  The more you put on the paper, the less you need to keep in short-term memory, and the less likely you are to forget a step or make a mistake. It also will make it much easier to check your work.
• Check your work . Have a plan for how you will check your work. Checking your work can be tedious, but some teachers estimate that as many as 50% of math mistakes are careless errors . There’s no doubt that checking work will improve grades, particularly for students with weaker attention . Don’t you often go back and re-read for key details? That’s just like checking your work.

Get a printable checklist version of these steps here .

IMPORTANT TIP!

All nervousness, particularly math nervousness, can interfere with  short-term memory . Solving word problems relies on using short-term memory to read the problem, decide what is being asked, select numbers, and set up an equation. The steps above are key to lessening the burden on short-term memory. In other words, these rules are most important for students with weaker executive functions or who are anxious about math . Regardless, this approach will develop confidence and a positive math mindset in all students.

Students might need some support if they struggle with short-term memory. If you have any concerns about your student’s executive functions, attention or memory,  we can  help .

Find more math strategies in your Mindprint Toolbox. Get your FREE Toolbox  here !

Contact us to discuss why verbal reasoning is the best predictor of math performance.

No Comments

Subscribe via Email

Email address:

Recent Posts

• Summer Plans for Unfinished Learning
• You Can’t Tier 2 Your Way Out of Tier 1
• Maslow’s Hierarchy of Needs: A Guide to Improving SEL
• The New, New SAT vs. ACT: Who Wins with the Adaptive SAT
• High Dosage Tutoring: The Right Strategy for the Moment (if done right)
• February 2022
• January 2022

Older Archives

• 21st Century Skills & Flexible Thinking
• Adjustments
• Behavior & Social Issues
• Brain Training
• Cognitive Ability & IQ Testing
• College & Career
• Depression & Anxiety
• Effort & Motivation
• Executive Function & Self-Monitoring
• Focus, Attention & ADHD
• Grades & Achievement
• Homework & Study Skills
• IEPs, 504 Plans & School Services
• Interests & Passion
• Language, Speaking & Writing
• Learning Differences
• Learning Styles
• Listening & Following Directions
• Math & STEM
• Organization
• Parental Involvement
• Privacy & Media Usage
• Reading & Vocabulary
• School Choice
• Siblings & Heredity
• Sleep & Nutrition
• Sports & Extracurriculars
• Standardized Tests & Test Taking
• Tutoring & Supplemental Learning
• Uncategorized

• Alumni Relations
• Accreditations
• Board of Trustees
• Consumer Information
• Mission, Vision & Values
• Publications
• Explore Majors & Careers
• Transfer Degree Programs
• Workforce Career Training
• Online Learning
• Honors Program
• High School Programs
• Adult Education & Literacy
• Community Education
• Continuing Education
• View Classes
• Academic Calendar
• Get Help From Our Team
• New, Returning & Transfer
• International
• Tuition & Fees
• Paying for LLCC
• Financial Aid
• Scholarships
• Clubs/Organizations
• Student Government
• Upcoming Events
• Academic Support & Tutoring
• Accessibility Services
• Career Center
• Success Coaching
• Workforce Equity Initiative
• PATH Program
• A-Z Student Information
• Child Development Center
• Fitness Center
• Food/Dining
• Police & Safety

Guide to Solving Math Word Problems

 i. start with a positive attitude.

Do you begin each problem with an open mind?

Each problem is a new experience which will expand your ability to solve word problems and increase your knowledge of the subject.

II. Survey the problem

• Read and visualize the scenario described.  Draw a picture.
• Identify: what is this problem asking you to find?
• Is this problem similar to another problem that you’ve already solved, or does it look like an example from the text?  Is it in your notes?

Read the problem quickly to get a general feel for what you are being asked to find.  Don’t bog yourself down with details at the beginning.  Reread the problem until you understand the end goal.  Draw a diagram, chart or sketch to illustrate the problem, if possible.

III. Break the problem into parts

• Read the problem slowly and carefully to obtain each fact or idea.
• List in writing the given facts and unknown facts.
• Understand the meaning of each word in the problem.
• Estimate the outcome.

Read the problem slowly and carefully.  You may need to read the problem several times to understand all of the facts. Sometimes you must read the problem out loud. If the wording bothers you, read a few words at a time and ask yourself, “what does this mean?” Gain a complete understanding of the question.

IV. Work the problem one step at a time

• Rewrite the given facts in a more organized manner.
• Given diagrams or charts should show all of the given information.
• Express the unknown in terms of a variable.
• Write out each step.

An important problem solving skill is the ability to distinguish between facts that you know from those you don’t know.  Write down the required equations and formulas. Break down complex ideas into smaller parts.

V. Know where to look for help

• Have you asked your instructor for extra help?
• Is there someone in the class who knows the material and might help you?
• Have you sought help in the math center or from a tutor?

We all come across problems that we feel we are unable to solve.  As part of the learning process, students must develop independent learning skills.

While the textbook, homework and class notes are readily accessible, sometimes it takes another person’s perspective to shed light on the topic.

• Ask your instructor for a hint . Don’t ask to have the problem solved for you- that is your job.
• Check to see if some classmates are willing to work with you.  Later, attempt to rework the problem by yourself.  Ensure that you completely understand each concept and can replicate the problem.

VI. Check your results

Since word problems require quite a bit of time and effort, you might as well be certain that your answers are correct.

• Did you label your answer?
• Does your answer seem reasonable?
• Did you substitute your answer into the original problem?

Do not substitute your answers back into the equation unless the equation was included in the problem.  If your written equation is wrong, then your solutions will be incorrect also.

Many times students will find that x=5 but do not know what the 5 represents.  It is essential that you always understand your answers and their significance to the problem.

Print a PDF of this page .

Terms of Use | Content Manager  | © 2021 by Lincoln Land Community College

• Grades 6-12
• School Leaders

FREE Poetry Worksheet Bundle! Perfect for National Poetry Month.

Free IEP Goal Bank With More Than 110 Goals

All the goals you need, when you need them.

There are as many IEP goals as there are students. But the longer you teach special education, the more you’ll find yourself searching for just the right reading comprehension goal for a student with a learning disability or a behavior goal for a kid who has ADHD. That’s where an IEP goal bank, also known as a goal database, comes in.

IEP Goals 101

IEP goals should be specific enough to be implemented by anyone who reads them. They should address aspects of the general curriculum but at the student’s functional level. And the goals should be actionable and measurable.

The goals should also include the accuracy and number of trials that the student needs to complete to show mastery. The accuracy and number of trials will depend on the student’s ability, strengths, and skills. (Typical accuracy and trials are 80% 4-out-of-5 trials.)

Finally, the goals should include the level of support the student needs. Should they be demonstrating the skill independently, or do they need a few prompts or maximum support? Build that into the goal too.

So, a finished goal might be: When given a pile of coins (all one type), Jaime will count the coins and find the total with no more than two prompts with 70% accuracy in 3 out of 5 trials.

IEP Goals for Your Database

A lot of thought goes into each IEP goal, so here are more than 100 goals that every special education teacher should have in their bank.

Reading Comprehension IEP Goal Bank

Reading comprehension is a skill that many students struggle with it. Choose a goal that helps students reach the next level of reading comprehension so they can understand and enjoy what they read.

• When given a story at their reading level, [STUDENT] will use a storyboard or story map to outline the story’s main elements.
• When given a nonfiction text at their reading level, [STUDENT] will select and use the appropriate graphic organizer to identify key information.
• When given a paragraph at their reading level, [STUDENT] will apply the RAP strategy ( R eading a single paragraph, A sking oneself to define the main idea and supporting details, P utting the information into the reader’s language).

• When given a passage at their reading level, [STUDENT] will use an outline strategy to summarize the content or retell the story.
• When given a text at their reading level, [STUDENT] will read and demonstrate literal knowledge by answering five literal questions.
• [STUDENT] will demonstrate understanding of text using total communication (AAC devices, PECS, verbalization, sign language) to answer five literal questions about the text.
• When presented with a passage at their reading level, [STUDENT] will use context clues to identify the meaning of unknown words.
• When given a passage at their instructional level, [STUDENT] will make a prediction and read to confirm or adjust their prediction with information from the text.
• When given a text at their reading level, [STUDENT] will identify the main idea and two supporting details.

• Given a sentence, [STUDENT] will combine background knowledge with information from the text to infer the author’s meaning.
• Given a passage at their reading level, [STUDENT] will answer five inferential questions.
• After reading a passage with visual supports (e.g., highlighting), [STUDENT] will answer literal questions with minimal assistance.
• After reading a passage at their reading level, [STUDENT] will identify the author’s purpose for writing.
• Given a list of author’s purposes and a text, [STUDENT] will select the correct author’s purpose for writing.

Math IEP Goal Bank

Students may be working on numeracy or word problems. Whatever their focus, choose a math goal that helps them progress.

• [STUDENT] will identify a one- or two-digit number (verbally, pointing, written).
• [STUDENT] will rote-count from 1 to 25 (or higher).
• [STUDENT] will skip-count by 2, 3, 5, 10 to 50 (verbal or written).

• Given 10 addition problems, [STUDENT] will independently add single-digit numbers with (or without) regrouping.
• [STUDENT] will independently subtract a single-digit number from a double-digit number with (or without) regrouping.
• Given 10 subtraction problems, [STUDENT] will independently subtract double-digit numbers from double-digit numbers with (or without) regrouping.
• [STUDENT] will independently tell time to the half hour (or quarter hour, etc.) on an analog clock (verbal or written).
• [STUDENT] will independently identify the next dollar amount when given a price, determine how much is needed to make a purchase, and count out the necessary amount using school money.
• Given a quarter, dime, nickel, and penny, [STUDENT] will identify the coin and value.
• Given a random amount of coins (all one type or mixed), [STUDENT] will independently count the coins.

• When given two-digit (or three- or four-digit) numbers, [STUDENT] will round to the nearest tens (or hundreds or thousands).
• Given two numbers (pictures, groups of items), [STUDENT] will determine which number is greater than/less than/equal to by selecting or drawing the appropriate symbol.
• Given data and a graph (bar, pie), [STUDENT] will complete the graph to display the data.
• Given a graph (bar, pie, line), [STUDENT] will answer three questions about the data.
• [STUDENT] will identify the numerator and denominator in a fraction.
• When given a picture of a shape divided into parts, [STUDENT] will color the correct number of sections to represent the fraction given.

• [STUDENT] will solve one-step word problems using addition and subtraction (or multiplication and division).
• [STUDENT] will independently solve 15 multiplication facts (up to 9).
• Given a fact-fluency tracker, [STUDENT] will track mastery of multiplication facts up to 12.
• Given a problem-solving checklist, [STUDENT] will use the checklist to solve a one-step or two-step word problem.

Writing IEP Goal Bank

Here are writing IEP goals for organization, fluency, and editing.

• Given a topic, [STUDENT] will write a sentence that accurately addresses the topic.
• Given a word bank, [STUDENT] will select the appropriate words to complete a sentence or paragraph about a topic.
• [STUDENT] will use a keyword outline to write a paragraph with at least [number of] sentences, including an introduction/topic sentence and conclusion sentence.

• [STUDENT] will dictate a response to a question and use talk-to-text to communicate at least three sentences about a topic.
• [STUDENT] will write a three-paragraph essay about a topic that includes a clear introductory sentence, main idea, supporting details, and conclusion.
• [STUDENT] will select and use the appropriate graphic organizers to organize ideas in response to a writing topic.

• When given a paragraph to revise, [STUDENT] will add transitional words and phrases to connect ideas in sentences (or paragraphs).
• When given a prompt, [STUDENT] will maintain writing for [amount of time] as measured by observation and student writing output.

Behavior IEP Goal Bank

Everything we see in school is behavior, from working to engaging in class to maintaining self-control and managing emotions. If a student has an IEP for ADHD, an emotional disability, autism, or other categories, they may be working on behavior goals to improve their ability to succeed in school.

• Given a self-monitoring checklist, [STUDENT] will demonstrate self-regulation during [# of sessions] across [# of months].

• Given a token board, [STUDENT] will follow class rules to earn [# of tokens] for each 30-minute period in special and general education settings.
• Given a self-regulation strategy (e.g., zones of regulation), [STUDENT] will identify when they are moving from green to red, and apply a self-regulation strategy to maintain their self-regulation.
• Given support and a visual model, [STUDENT] will implement an organizational system for their locker/desk/backpack/binder.

• Given scripts and reminders, [STUDENT] will manage frustration and disruptions to their routine during classroom activities.
• Given a social story, [STUDENT] will be able to adjust to new routines and procedures in the classroom.
• By the end of the IEP, [STUDENT] will manage conflicts, independent of teacher support, 4 out of 5 occurrences over a ___ time period.
• Given a work assignment, [STUDENT] will initiate work tasks as measured by observation and work completion.
• Given a work assignment, [STUDENT] will complete work tasks as measured by observation and work completion.
• Given a token board and visual or rules, [STUDENT] will follow rules and earn tokens throughout the total school environment.

Social Skills IEP Goal Bank

Social skills may not seem academic, but how students engage with others can be an important outcome for students who have deficits in this area. Here are goals that can support their progression in forming relationships with peers and adults.

• During unstructured class time, [STUDENT] will engage in respectful conversation with peers (maintain personal space, use respectful voice).
• During unstructured class time or play time (e.g., recess), [STUDENT] will engage with peers (participate, share, follow rules, take turns) for > 10 minutes with minimal adult prompting.

• During a preferred activity, [STUDENT] will invite a peer to join in during recess.
• During a preferred activity, [STUDENT] will engage in appropriate conversation (ask appropriate questions, respond to questions, take turns) for > five turns.
• When frustrated or involved in a conflict, [STUDENT] will resolve the conflict without aggression, but will apply a problem-solving strategy (walk away, tell a teacher).
• [STUDENT] will demonstrate five back-and-forth exchanges with peers during structured play activities.

• [STUDENT] will engage in appropriate turn-taking with peers in classroom discussion.
• [STUDENT] will decrease inappropriate verbal comments to once per day (or week) or less as measured by teacher observation and behavior checklist.
• Given a pre-activity checklist, [STUDENT] will identify one peer they would like to engage with and how they are going to engage (e.g., ask a question, invite to play).

Social-Emotional Skills Goal Bank

Identifying and managing feelings is another important school outcome for students who have deficits in this area. Here are goals that help students advance in social-emotional skills.

• [STUDENT] will work cooperatively with peers in small-group settings (e.g., share materials, engage in conversation, accept others’ ideas).

• [STUDENT] will identify appropriate social rules and expectations for various social situations.
• [STUDENT] will refrain from interrupting others.
• [STUDENT] will identify emotions presented in picture form.

• [STUDENT] will engage in communication with others by asking questions when provided with the opportunities.
• [STUDENT] will increase or maintain conversation about a preferred or nonpreferred topic.
• Given a strategy and visual prompts, [STUDENT] will identify the signs of anxiety and apply a strategy to address feelings of anxiety in real and simulated situations.
• Given a picture scale, [STUDENT] will identify the level of anxiety they are feeling.

Executive Functioning Goal Bank

Executive functioning skills are skills like planning, working memory, attention, problem-solving, mental flexibility, and self-regulation that help kids be successful in school. Students with poor executive functioning have a hard time with time management, organization, getting started with or finishing work, and connecting past experiences with current actions. (Know any kids like this?)

• Given visual cues, [STUDENT] will implement an organizational system for organizing their backpack (locker, binder).
• Given a task and a list of materials, [STUDENT] will gather the needed items to complete the task.

• [STUDENT] will arrive at class with necessary materials (paper, pen, computer).
• [STUDENT] will use a checklist (visual schedule) to independently complete classwork.
• [STUDENT] will respond appropriately to oral commands.
• [STUDENT] will ask for clarification and further explanation when needed.
• [STUDENT] will request desired objects or instructional materials and equipment using [picture prompts, sign language, AAC device, etc.].

• [STUDENT] will express needs, wants, and feelings using [picture prompts, sign language, verbalization, etc.].
• [STUDENT] will create a daily visual schedule (or checklist or to-do list) and complete it.
• By the end of the IEP, [STUDENT] will demonstrate the ability to follow multiple-step directions (two or three steps) with minimal (1 or 2) adult prompts.
• By the end of the IEP, [STUDENT] will refer to their checklist for task completion to finish assigned work.

Self-Advocacy IEP Goal Bank

Self-advocacy goals are for skills from decision-making to goal attainment, asking for help, and self-advocacy. These are important skills that students need to develop, especially as they transition into independent living, college, and career.

• [STUDENT] will effectively communicate their needs and preferences in the classroom by [raising their hand, writing a note].
• [STUDENT] will use a communication notebook to write questions and concerns to the teacher one time per week.
• [STUDENT] will identify a goal, create a list of steps to achieve the goal, and work through the steps.
• Given a task that involves a choice (e.g., the school lunch menu, a list of books) [STUDENT] will select between the options available.
• Given a challenging situation to solve, [STUDENT] will define the problem and come up with two possible solutions.
• [STUDENT] will create a list of three personal strengths and three areas for improvement.
• [STUDENT] will actively participate in the development of their IEP goals and accommodations.
• [STUDENT] will identify one IEP goal and three objectives to support that goal.
• When faced with an academic challenge, [STUDENT] will seek assistance by raising their hand or using the classroom procedure for seeking help.
• [STUDENT] will advocate for accommodations and/or modifications in the classroom using an appropriate time, tone of voice, and language.
• [STUDENT] will demonstrate understanding of their learning preferences using a checklist, verbal communication, or another method of communication.
• [STUDENT] will engage in positive self-talk daily with and without teacher support.
• By the end of the IEP, [STUDENT] will learn and apply two self-advocacy strategies.
• By the end of the IEP, [STUDENT] will demonstrate the ability to ask for help when needed.
• By the end of the IEP, [STUDENT] will identify and communicate two environmental requirements (e.g., “I need a movement break”).
• By the end of the IEP, [STUDENT] will engage in three conferences and/or meetings where the student will communicate their educational needs.
• [STUDENT] will explain and advocate for testing accommodations through the classroom teacher, testing center, school counselor, etc.
• [STUDENT] will reflect on their academic progress and will determine which accommodations are supporting their learning.

Special education teachers are the best! Here are our favorite TikToks to make you feel seen .

Share your special education stories and connect with other teachers in our we are teachers helpline group on facebook., you might also like.

Solver Title

Generating PDF...

• Pre Algebra Order of Operations Factors & Primes Fractions Long Arithmetic Decimals Exponents & Radicals Ratios & Proportions Percent Modulo Number Line Mean, Median & Mode
• Algebra Equations Inequalities System of Equations System of Inequalities Basic Operations Algebraic Properties Partial Fractions Polynomials Rational Expressions Sequences Power Sums Interval Notation Pi (Product) Notation Induction Logical Sets Word Problems
• Pre Calculus Equations Inequalities Scientific Calculator Scientific Notation Arithmetics Complex Numbers Polar/Cartesian Simultaneous Equations System of Inequalities Polynomials Rationales Functions Arithmetic & Comp. Coordinate Geometry Plane Geometry Solid Geometry Conic Sections Trigonometry
• Calculus Derivatives Derivative Applications Limits Integrals Integral Applications Integral Approximation Series ODE Multivariable Calculus Laplace Transform Taylor/Maclaurin Series Fourier Series Fourier Transform
• Functions Line Equations Functions Arithmetic & Comp. Conic Sections Transformation
• Linear Algebra Matrices Vectors
• Trigonometry Identities Proving Identities Trig Equations Trig Inequalities Evaluate Functions Simplify
• Statistics Mean Geometric Mean Quadratic Mean Average Median Mode Order Minimum Maximum Probability Mid-Range Range Standard Deviation Variance Lower Quartile Upper Quartile Interquartile Range Midhinge Standard Normal Distribution
• Physics Mechanics
• Chemistry Chemical Reactions Chemical Properties
• Finance Simple Interest Compound Interest Present Value Future Value
• Economics Point of Diminishing Return
• Conversions Roman Numerals Radical to Exponent Exponent to Radical To Fraction To Decimal To Mixed Number To Improper Fraction Radians to Degrees Degrees to Radians Hexadecimal Scientific Notation Distance Weight Time Volume
• Pre Algebra
• One-Step Addition
• One-Step Subtraction
• One-Step Multiplication
• One-Step Division
• One-Step Decimals
• Two-Step Integers
• Two-Step Add/Subtract
• Two-Step Multiply/Divide
• Two-Step Fractions
• Two-Step Decimals
• Multi-Step Integers
• Multi-Step with Parentheses
• Multi-Step Rational
• Multi-Step Fractions
• Multi-Step Decimals
• Solve by Factoring
• Completing the Square
• Quadratic Formula
• Biquadratic
• Logarithmic
• Exponential
• Rational Roots
• Floor/Ceiling
• Equation Given Roots
• Newton Raphson
• Substitution
• Elimination
• Cramer's Rule
• Gaussian Elimination
• System of Inequalities
• Perfect Squares
• Difference of Squares
• Difference of Cubes
• Sum of Cubes
• Polynomials
• Distributive Property
• FOIL method
• Perfect Cubes
• Binomial Expansion
• Negative Rule
• Product Rule
• Quotient Rule
• Expand Power Rule
• Fraction Exponent
• Exponent Rules
• Exponential Form
• Logarithmic Form
• Absolute Value
• Rational Number
• Powers of i
• Partial Fractions
• Is Polynomial
• Leading Coefficient
• Leading Term
• Standard Form
• Complete the Square
• Synthetic Division
• Linear Factors
• Rationalize Denominator
• Rationalize Numerator
• Identify Type
• Convergence
• Interval Notation
• Pi (Product) Notation
• Boolean Algebra
• Truth Table
• Mutual Exclusive
• Cardinality
• Caretesian Product
• Age Problems
• Distance Problems
• Cost Problems
• Investment Problems
• Number Problems
• Percent Problems
• Addition/Subtraction
• Multiplication/Division
• Dice Problems
• Coin Problems
• Card Problems
• Pre Calculus
• Linear Algebra
• Trigonometry
• Conversions

Most Used Actions

Number line.

• \mathrm{Lauren's\:age\:is\:half\:of\:Joe's\:age.\:Emma\:is\:four\:years\:older\:than\:Joe.\:The\:sum\:of\:Lauren,\:Emma,\:and\:Joe's\:age\:is\:54.\:How\:old\:is\:Joe?}
• \mathrm{Kira\:went\:for\:a\:drive\:in\:her\:new\:car.\:She\:drove\:for\:142.5\:miles\:at\:a\:speed\:of\:57\:mph.\:For\:how\:many\:hours\:did\:she\:drive?}
• \mathrm{The\:sum\:of\:two\:numbers\:is\:249\:.\:Twice\:the\:larger\:number\:plus\:three\:times\:the\:smaller\:number\:is\:591\:.\:Find\:the\:numbers.}
• \mathrm{If\:2\:tacos\:and\:3\:drinks\:cost\:12\:and\:3\:tacos\:and\:2\:drinks\:cost\:13\:how\:much\:does\:a\:taco\:cost?}
• \mathrm{You\:deposit\:3000\:in\:an\:account\:earning\:2\%\:interest\:compounded\:monthly.\:How\:much\:will\:you\:have\:in\:the\:account\:in\:15\:years?}
• How do you solve word problems?
• To solve word problems start by reading the problem carefully and understanding what it's asking. Try underlining or highlighting key information, such as numbers and key words that indicate what operation is needed to perform. Translate the problem into mathematical expressions or equations, and use the information and equations generated to solve for the answer.
• How do you identify word problems in math?
• Word problems in math can be identified by the use of language that describes a situation or scenario. Word problems often use words and phrases which indicate that performing calculations is needed to find a solution. Additionally, word problems will often include specific information such as numbers, measurements, and units that needed to be used to solve the problem.
• Is there a calculator that can solve word problems?
• Symbolab is the best calculator for solving a wide range of word problems, including age problems, distance problems, cost problems, investments problems, number problems, and percent problems.
• What is an age problem?
• An age problem is a type of word problem in math that involves calculating the age of one or more people at a specific point in time. These problems often use phrases such as 'x years ago,' 'in y years,' or 'y years later,' which indicate that the problem is related to time and age.

word-problems-calculator

• High School Math Solutions – Inequalities Calculator, Exponential Inequalities Last post, we talked about how to solve logarithmic inequalities. This post, we will learn how to solve exponential...

Please add a message.

Message received. Thanks for the feedback.

math problem solving checklists

All Formats

Resource types, all resource types.

• Rating Count
• Price (Ascending)
• Price (Descending)
• Most Recent

Math problem solving checklists

Math Problem Solving Rubric and Student Checklist (addition and subtraction)

Math Problem Solving Rubric and Student Checklist (multiplication and division)

R.U.L.E.S. Interactive Math Checklist for Solving Word Problems

Math Problem Solving Checklist | Problem Solving Math Posters

Math Problem Solving Checklist - Visual Support for Students with Autism

Math Problem Solving Checklists | First Grade | Executive Functioning

Math Word Problem Solving Strategy Plans Checklist Charts for Quick Reference

Student Desktop Checklist to Help Solve Math Problems

Math Partner Problem Solving Checklist

Math Talk/ Make a Math MESS Problem Solving Checklist

Math Word Problem Solving Bookmark and GO printable checklist

• Word Document File

C.H.I.P.S. Math Word Problem Solving Strategy - CHECKLIST

Math Problem Solving Checklists

Math Problem Solving Checklist

• Rich Text Format

*BUNDLE* C.H.I.P.S. Math Word Problem Solving Poster/ Checklist

Student Math Problem Solving Checklist

FREEBIE! Math Problem - Solving Success Criteria: Self Checklist for Students

Math Problem Solving IEP Goal Checklists

• Google Sheets™

Math Problem Solving Investigations and Checklists

Math Word Problem Solving Checklist

Math Notebook Problem Solving Checklist

• We're hiring
• Help & FAQ
• Privacy policy
• Student privacy
• Terms of service
• Tell us what you think

Word Problem Calculator

Get detailed solutions to your math problems with our word problem step-by-step calculator . practice your math skills and learn step by step with our math solver. check out all of our online calculators here .,  example,  solved problems,  difficult problems, struggling with math.

Access detailed step by step solutions to thousands of problems, growing every day!

 Popular problems