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Common Assignments: Literature Reviews

Basics of literature reviews.

A literature review is a written approach to examining published information on a particular topic or field. Authors use this review of literature to create a foundation and justification for their research or to demonstrate knowledge on the current state of a field. This review can take the form of a course assignment or a section of a longer capstone project. Read on for more information about writing a strong literature review!

Students often misinterpret the term "literature review" to mean merely a collection of source summaries, similar to annotations or article abstracts. Although summarizing is an element of a literature review, the purpose is to create a comprehensive representation of your understanding of a topic or area of research, such as what has already been done or what has been found. Then, also using these sources, you can demonstrate the need for future research, specifically, your future research.

There is usually no required format or template for a literature review. However, there are some actions to keep in mind when constructing a literature review:

  • Include an introduction and conclusion . Even if the literature review will be part of a longer document, introductory and concluding paragraphs can act as bookends to your material. Provide background information for your reader, such as including references to the pioneers in the field in the beginning and offering closure in the end by discussing the implications of future research to the field.
  • Avoid direct quotations . Just like in an annotated bibliography, you will want to paraphrase all of the material you present in a literature review. This assignment is a chance for you to demonstrate your knowledge on a topic, and putting ideas into your own words will ensure that you are interpreting the found material for your reader. Paraphrasing will also ensure your review of literature is in your authorial voice.
  • Organize by topic or theme rather than by author. When compiling multiple sources, a tendency can be to summarize each source and then compare and contrast the sources at the end. Instead, organize your source information by your identified themes and patterns. This organization helps demonstrate your synthesis of the material and inhibits you from creating a series of book reports.
  •  Use headings . APA encourages the use of headings within longer pieces of text to display a shift in topic and create a visual break for the reader. Headings in a literature review can also help you as the writer organize your material by theme and note any layers, or subtopics, within the field.
  • Show relationships and consider the flow of ideas. A literature review can be lengthy and dense, so you will want to make your text appealing to your reader. Transitions and comparison terms will allow you to demonstrate where authors agree or disagree on a topic and highlight your interpretation of the literature.

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Randolph, J. J. (2009). A guide to writing the dissertation literature review. Practical Assessment, Research and Evaluation , 14 (13), 1–13. https://scholarworks.umass.edu/cgi/viewcontent.cgi?article=1219&context=pare

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Literature Review Assignment

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Note to instructors: This literature review assignment may be used as part of an ongoing research project, or it may be used as a stand-alone project. You are encouraged to adopt, adapt, or remix these guidelines to suit your goals for your class.

Rough Draft:

Peer Review:

Final Draft:

This assignment will help you become aware of how writers and researchers consider previous work on a topic before they begin additional research. 

  • Locate a variety of scholarly print and digital sources that represent multiple perspectives on a topic.
  • Analyze sources by critically reading, annotating, engaging, comparing, and drawing implications.
  • Methods of gathering and determining the credibility of sources
  • Strategies for identifying and discussing multiple perspectives in research

A literature review provides context and establishes the need for new research. In your literature review, you will summarize and analyze published research on your topic by identifying strengths, weaknesses, commonalities, and disagreements among your sources.

For this assignment, you will conduct research on your topic and then compose a thoughtful, well-organized literature review that reflects your own analysis of at least five scholarly sources and their contributions to your topic. (Note that a literature review differs from an annotated bibliography, which simply lists sources and summaries one-by-one. A literature review also differs from a research paper because it does not include new arguments or unpublished primary research.)

Your literature review should have three parts: an introduction, a body, and a conclusion.

Introduction

In the introduction, identify your research topic and provide appropriate background information to clarify the context in which you will be reviewing the sources. You should also identify commonalities, conflicts, and/or gaps in published research. Finally, you should explain the criteria you’ve used to analyze, compare, and contrast sources.

In the body, discuss your sources. Organize your discussion of sources based on a common characteristic such as authors’ purposes, findings, or conclusions; research methodologies; or chronology. Briefly summarize each source and describe the strengths and weaknesses of each source. Identify and analyze each source’s contribution to the topic and address differing viewpoints. Integrate source information effectively using lead-in phrases and citations. 

In the conclusion, discuss the ways your sources have contributed to greater knowledge and understanding of the topic and address shortcomings in the existing research. Answer the following questions: What has your review of the sources revealed or demonstrated about the topic? What new questions that have been raised? What areas need further study? 

Formatting requirements

Follow MLA format. Use black Calibri or Times New Roman font in size 12. Double-space the entire document. Use 1-inch margins on all sides.

Criteria for success

General criteria:.

  • The writing is clear and coherent/makes sense. 
  • The tone and language are appropriate for the audience.
  • The writing adheres to grammar and punctuation rules.
  • All sources are cited properly, both within the literature review and on the Works Cited page. 

In the introduction, you should . . .

  • Identify the general topic or issue you have researched.
  • Provide appropriate background information to clarify the context in which you will be reviewing sources. 
  • Identify overall trends conflicts, and/or gaps in research and scholarship; and/or identify a single problem or new perspective. 
  • Explain the criteria you’ve used to analyze, compare, and contrast sources.
  • When necessary, state why certain sources are, or are not, included. 

In the body, you should . . .

  • Include at least five scholarly sources.
  • Organize discussion of sources logically according to a common characteristic (E.g.: authors’ purposes, findings, or conclusions; research methodologies; or chronology)
  • Briefly summarize individual sources.
  • Describe strengths of each source.
  • Describe weaknesses of each source.
  • Identify and analyze each source’s contribution to the topic. 
  • Address differing viewpoints.
  • Integrate source information effectively using lead-in phrases and citations.

In the conclusion, you should . . .

  • Discuss the ways your sources have contributed to greater knowledge and understanding of the topic.
  • Address shortcomings in the existing research. 
  • Note new information or understanding the literature review has revealed about the topic. 
  • Note new questions that have been raised.
  • Note areas where further study is needed.

The literature review should adhere to all formatting criteria:

  • Follow MLA format throughout the literature review and on the Works Cited page.
  • The entire document should be double-spaced. 
  • The font should be Calibri or Times New Roman in size 12.
  • The margins should be one inch on all sides.

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x = 4 3 , x = βˆ’4 3 x = 4 3 , x = βˆ’4 3

y = 3 3 , y = βˆ’3 3 y = 3 3 , y = βˆ’3 3

x = 7 , x = βˆ’7 x = 7 , x = βˆ’7

m = 4 , m = βˆ’4 m = 4 , m = βˆ’4

c = 2 3 i , c = βˆ’2 3 i c = 2 3 i , c = βˆ’2 3 i

c = 2 6 i , c = βˆ’2 6 i c = 2 6 i , c = βˆ’2 6 i

x = 2 10 , x = βˆ’2 10 x = 2 10 , x = βˆ’2 10

y = 2 7 , y = βˆ’2 7 y = 2 7 , y = βˆ’2 7

r = 6 5 5 , r = βˆ’ 6 5 5 r = 6 5 5 , r = βˆ’ 6 5 5

t = 8 3 3 , t = βˆ’ 8 3 3 t = 8 3 3 , t = βˆ’ 8 3 3

a = 3 + 3 2 , a = 3 βˆ’ 3 2 a = 3 + 3 2 , a = 3 βˆ’ 3 2

b = βˆ’2 + 2 10 , b = βˆ’2 βˆ’ 2 10 b = βˆ’2 + 2 10 , b = βˆ’2 βˆ’ 2 10

x = 1 2 + 5 2 x = 1 2 + 5 2 , x = 1 2 βˆ’ 5 2 x = 1 2 βˆ’ 5 2

y = βˆ’ 3 4 + 7 4 , y = βˆ’ 3 4 βˆ’ 7 4 y = βˆ’ 3 4 + 7 4 , y = βˆ’ 3 4 βˆ’ 7 4

a = 5 + 2 5 , a = 5 βˆ’ 2 5 a = 5 + 2 5 , a = 5 βˆ’ 2 5

b = βˆ’3 + 4 2 , b = βˆ’3 βˆ’ 4 2 b = βˆ’3 + 4 2 , b = βˆ’3 βˆ’ 4 2

r = βˆ’ 4 3 + 2 2 i 3 , r = βˆ’ 4 3 βˆ’ 2 2 i 3 r = βˆ’ 4 3 + 2 2 i 3 , r = βˆ’ 4 3 βˆ’ 2 2 i 3

t = 4 + 10 i 2 , t = 4 βˆ’ 10 i 2 t = 4 + 10 i 2 , t = 4 βˆ’ 10 i 2

m = 7 3 , m = βˆ’1 m = 7 3 , m = βˆ’1

n = βˆ’ 3 4 , n = βˆ’ 7 4 n = βˆ’ 3 4 , n = βˆ’ 7 4

ⓐ ( a βˆ’ 10 ) 2 ( a βˆ’ 10 ) 2 β“‘ ( b βˆ’ 5 2 ) 2 ( b βˆ’ 5 2 ) 2 β“’ ( p + 1 8 ) 2 ( p + 1 8 ) 2

ⓐ ( b βˆ’ 2 ) 2 ( b βˆ’ 2 ) 2 β“‘ ( n + 13 2 ) 2 ( n + 13 2 ) 2 β“’ ( q βˆ’ 1 3 ) 2 ( q βˆ’ 1 3 ) 2

x = βˆ’5 , x = βˆ’1 x = βˆ’5 , x = βˆ’1

y = 1 , y = 9 y = 1 , y = 9

y = 5 + 15 i , y = 5 βˆ’ 15 i y = 5 + 15 i , y = 5 βˆ’ 15 i

z = βˆ’4 + 3 i , z = βˆ’4 βˆ’ 3 i z = βˆ’4 + 3 i , z = βˆ’4 βˆ’ 3 i

x = 8 + 4 3 , x = 8 βˆ’ 4 3 x = 8 + 4 3 , x = 8 βˆ’ 4 3

y = βˆ’4 + 3 3 , y = βˆ’4 βˆ’ 3 3 y = βˆ’4 + 3 3 , y = βˆ’4 βˆ’ 3 3

a = βˆ’7 , a = 3 a = βˆ’7 , a = 3

b = βˆ’10 , b = 2 b = βˆ’10 , b = 2

p = 5 2 + 61 2 , p = 5 2 βˆ’ 61 2 p = 5 2 + 61 2 , p = 5 2 βˆ’ 61 2

q = 7 2 + 37 2 , q = 7 2 βˆ’ 37 2 q = 7 2 + 37 2 , q = 7 2 βˆ’ 37 2

c = βˆ’9 , c = 3 c = βˆ’9 , c = 3

d = 11 , d = βˆ’7 d = 11 , d = βˆ’7

m = βˆ’7 , m = βˆ’1 m = βˆ’7 , m = βˆ’1

n = βˆ’2 , n = 8 n = βˆ’2 , n = 8

r = βˆ’ 7 3 , r = 3 r = βˆ’ 7 3 , r = 3

t = βˆ’ 5 2 , t = 2 t = βˆ’ 5 2 , t = 2

x = βˆ’ 3 8 + 41 8 , x = βˆ’ 3 8 βˆ’ 41 8 x = βˆ’ 3 8 + 41 8 , x = βˆ’ 3 8 βˆ’ 41 8

y = 5 3 + 10 3 , y = 5 3 βˆ’ 10 3 y = 5 3 + 10 3 , y = 5 3 βˆ’ 10 3

y = 1 , y = 2 3 y = 1 , y = 2 3

z = 1 , z = βˆ’ 3 2 z = 1 , z = βˆ’ 3 2

a = βˆ’3 , a = 5 a = βˆ’3 , a = 5

b = βˆ’6 , b = βˆ’4 b = βˆ’6 , b = βˆ’4

m = βˆ’6 + 15 3 , m = βˆ’6 βˆ’ 15 3 m = βˆ’6 + 15 3 , m = βˆ’6 βˆ’ 15 3

n = βˆ’2 + 2 6 5 , n = βˆ’2 βˆ’ 2 6 5 n = βˆ’2 + 2 6 5 , n = βˆ’2 βˆ’ 2 6 5

a = 1 4 + 31 4 i , a = 1 4 βˆ’ 31 4 i a = 1 4 + 31 4 i , a = 1 4 βˆ’ 31 4 i

b = βˆ’ 1 5 + 19 5 i , b = βˆ’ 1 5 βˆ’ 19 5 i b = βˆ’ 1 5 + 19 5 i , b = βˆ’ 1 5 βˆ’ 19 5 i

x = βˆ’1 + 6 , x = βˆ’1 βˆ’ 6 x = βˆ’1 + 6 , x = βˆ’1 βˆ’ 6

y = 1 + 2 , y = 1 βˆ’ 2 y = 1 + 2 , y = 1 βˆ’ 2

c = 2 + 7 3 , c = 2 βˆ’ 7 3 c = 2 + 7 3 , c = 2 βˆ’ 7 3

d = 9 + 33 4 , d = 9 βˆ’ 33 4 d = 9 + 33 4 , d = 9 βˆ’ 33 4

r = βˆ’5 r = βˆ’5

t = 4 5 t = 4 5

ⓐ 2 complex solutions; β“‘ 2 real solutions; β“’ 1 real solution

ⓐ 2 real solutions; β“‘ 2 complex solutions; β“’ 1 real solution

ⓐ factoring; β“‘ Square Root Property; β“’ Quadratic Formula

ⓐ Quadratic Forumula; β“‘ Factoring or Square Root Property β“’ Square Root Property

x = 2 , x = βˆ’ 2 , x = 2 , x = βˆ’2 x = 2 , x = βˆ’ 2 , x = 2 , x = βˆ’2

x = 7 , x = βˆ’ 7 , x = 2 , x = βˆ’2 x = 7 , x = βˆ’ 7 , x = 2 , x = βˆ’2

x = 3 , x = 1 x = 3 , x = 1

y = βˆ’1 , y = 1 y = βˆ’1 , y = 1

x = 9 , x = 16 x = 9 , x = 16

x = 4 , x = 16 x = 4 , x = 16

x = βˆ’8 , x = 343 x = βˆ’8 , x = 343

x = 81 , x = 625 x = 81 , x = 625

x = 4 3 x = 2 x = 4 3 x = 2

x = 2 5 , x = 3 4 x = 2 5 , x = 3 4

The two consecutive odd integers whose product is 99 are 9, 11, and βˆ’9, βˆ’11

The two consecutive even integers whose product is 128 are 12, 14 and βˆ’12, βˆ’14.

The height of the triangle is 12 inches and the base is 76 inches.

The height of the triangle is 11 feet and the base is 20 feet.

The length of the garden is approximately 18 feet and the width 11 feet.

The length of the tablecloth is approximatel 11.8 feet and the width 6.8 feet.

The length of the flag pole’s shadow is approximately 6.3 feet and the height of the flag pole is 18.9 feet.

The distance between the opposite corners is approximately 7.2 feet.

The arrow will reach 180 feet on its way up after 3 seconds and again on its way down after approximately 3.8 seconds.

The ball will reach 48 feet on its way up after approximately .6 second and again on its way down after approximately 5.4 seconds.

The speed of the jet stream was 100 mph.

The speed of the jet stream was 50 mph.

Press #1 would take 12 hours, and Press #2 would take 6 hours to do the job alone.

The red hose take 6 hours and the green hose take 3 hours alone.

ⓐ up; β“‘ down

ⓐ down; β“‘ up

ⓐ x = 2 ; x = 2 ; β“‘ ( 2 , βˆ’7 ) ( 2 , βˆ’7 )

ⓐ x = 1 ; x = 1 ; β“‘ ( 1 , βˆ’5 ) ( 1 , βˆ’5 )

y -intercept: ( 0 , βˆ’8 ) ( 0 , βˆ’8 ) x -intercepts ( βˆ’4 , 0 ) , ( 2 , 0 ) ( βˆ’4 , 0 ) , ( 2 , 0 )

y -intercept: ( 0 , βˆ’12 ) ( 0 , βˆ’12 ) x -intercepts ( βˆ’2 , 0 ) , ( 6 , 0 ) ( βˆ’2 , 0 ) , ( 6 , 0 )

y -intercept: ( 0 , 4 ) ( 0 , 4 ) no x -intercept

y -intercept: ( 0 , βˆ’5 ) ( 0 , βˆ’5 ) x -intercepts ( βˆ’1 , 0 ) , ( 5 , 0 ) ( βˆ’1 , 0 ) , ( 5 , 0 )

The minimum value of the quadratic function is βˆ’4 and it occurs when x = 4.

The maximum value of the quadratic function is 5 and it occurs when x = 2.

It will take 4 seconds for the stone to reach its maximum height of 288 feet.

It will 6.5 seconds for the rocket to reach its maximum height of 676 feet.

β“‘ The graph of g ( x ) = x 2 + 1 g ( x ) = x 2 + 1 is the same as the graph of f ( x ) = x 2 f ( x ) = x 2 but shifted up 1 unit. The graph of h ( x ) = x 2 βˆ’ 1 h ( x ) = x 2 βˆ’ 1 is the same as the graph of f ( x ) = x 2 f ( x ) = x 2 but shifted down 1 unit.

β“‘ The graph of h ( x ) = x 2 + 6 h ( x ) = x 2 + 6 is the same as the graph of f ( x ) = x 2 f ( x ) = x 2 but shifted up 6 units. The graph of h ( x ) = x 2 βˆ’ 6 h ( x ) = x 2 βˆ’ 6 is the same as the graph of f ( x ) = x 2 f ( x ) = x 2 but shifted down 6 units.

β“‘ The graph of g ( x ) = ( x + 2 ) 2 g ( x ) = ( x + 2 ) 2 is the same as the graph of f ( x ) = x 2 f ( x ) = x 2 but shifted left 2 units. The graph of h ( x ) = ( x βˆ’ 2 ) 2 h ( x ) = ( x βˆ’ 2 ) 2 is the same as the graph of f ( x ) = x 2 f ( x ) = x 2 but shift right 2 units.

β“‘ The graph of g ( x ) = ( x + 5 ) 2 g ( x ) = ( x + 5 ) 2 is the same as the graph of f ( x ) = x 2 f ( x ) = x 2 but shifted left 5 units. The graph of h ( x ) = ( x βˆ’ 5 ) 2 h ( x ) = ( x βˆ’ 5 ) 2 is the same as the graph of f ( x ) = x 2 f ( x ) = x 2 but shifted right 5 units.

f ( x ) = βˆ’4 ( x + 1 ) 2 + 5 f ( x ) = βˆ’4 ( x + 1 ) 2 + 5

f ( x ) = 2 ( x βˆ’ 2 ) 2 βˆ’ 5 f ( x ) = 2 ( x βˆ’ 2 ) 2 βˆ’ 5

ⓐ f ( x ) = 3 ( x βˆ’ 1 ) 2 + 2 f ( x ) = 3 ( x βˆ’ 1 ) 2 + 2 β“‘

ⓐ f ( x ) = βˆ’2 ( x βˆ’ 2 ) 2 + 1 f ( x ) = βˆ’2 ( x βˆ’ 2 ) 2 + 1 β“‘

f ( x ) = ( x βˆ’ 3 ) 2 βˆ’ 4 f ( x ) = ( x βˆ’ 3 ) 2 βˆ’ 4

f ( x ) = ( x + 3 ) 2 βˆ’ 1 f ( x ) = ( x + 3 ) 2 βˆ’ 1

β“‘ ( βˆ’4 , βˆ’2 ) ( βˆ’4 , βˆ’2 )

β“‘ ( βˆ’ ∞ , 2 ] βˆͺ [ 6 , ∞ ) ( βˆ’ ∞ , 2 ] βˆͺ [ 6 , ∞ )

β“‘ ( βˆ’1 , 5 ) ( βˆ’1 , 5 )

β“‘ ( βˆ’ ∞ , 2 ] βˆͺ [ 8 , ∞ ) ( βˆ’ ∞ , 2 ] βˆͺ [ 8 , ∞ )

( βˆ’ ∞ , βˆ’4 ] βˆͺ [ 2 , ∞ ) ( βˆ’ ∞ , βˆ’4 ] βˆͺ [ 2 , ∞ )

[ βˆ’3 , 5 ] [ βˆ’3 , 5 ]

[ βˆ’1 βˆ’ 2 , βˆ’1 + 2 ] [ βˆ’1 βˆ’ 2 , βˆ’1 + 2 ]

( βˆ’ ∞ , 4 βˆ’ 2 ) βˆͺ ( 4 + 2 , ∞ ) ( βˆ’ ∞ , 4 βˆ’ 2 ) βˆͺ ( 4 + 2 , ∞ )

ⓐ ( βˆ’ ∞ , ∞ ) ( βˆ’ ∞ , ∞ ) β“‘ no solution

ⓐ no solution β“‘ ( βˆ’ ∞ , ∞ ) ( βˆ’ ∞ , ∞ )

Section 9.1 Exercises

a = Β± 7 a = Β± 7

r = Β± 2 6 r = Β± 2 6

u = Β± 10 3 u = Β± 10 3

m = Β± 3 m = Β± 3

x = Β± 6 x = Β± 6

x = Β± 5 i x = Β± 5 i

x = Β± 3 7 i x = Β± 3 7 i

x = Β± 9 x = Β± 9

a = Β± 2 5 a = Β± 2 5

p = Β± 4 7 7 p = Β± 4 7 7

y = Β± 4 10 5 y = Β± 4 10 5

u = 14 , u = βˆ’2 u = 14 , u = βˆ’2

m = 6 Β± 2 5 m = 6 Β± 2 5

r = 1 2 Β± 3 2 r = 1 2 Β± 3 2

y = βˆ’ 2 3 Β± 2 2 9 y = βˆ’ 2 3 Β± 2 2 9

a = 7 Β± 5 2 a = 7 Β± 5 2

x = βˆ’3 Β± 2 2 x = βˆ’3 Β± 2 2

c = βˆ’ 1 5 Β± 3 3 5 i c = βˆ’ 1 5 Β± 3 3 5 i

x = 3 4 Β± 7 2 i x = 3 4 Β± 7 2 i

m = 2 Β± 2 2 m = 2 Β± 2 2

x = 3 + 2 3 , x = 3 βˆ’ 2 3 x = 3 + 2 3 , x = 3 βˆ’ 2 3

x = βˆ’ 3 5 , x = 9 5 x = βˆ’ 3 5 , x = 9 5

x = βˆ’ 7 6 , x = 11 6 x = βˆ’ 7 6 , x = 11 6

r = Β± 4 r = Β± 4

a = 4 Β± 2 7 a = 4 Β± 2 7

w = 1 , w = 5 3 w = 1 , w = 5 3

a = Β± 3 2 a = Β± 3 2

p = 1 3 Β± 7 3 p = 1 3 Β± 7 3

m = Β± 2 2 i m = Β± 2 2 i

u = 7 Β± 6 2 u = 7 Β± 6 2

m = 4 Β± 2 3 m = 4 Β± 2 3

x = βˆ’3 , x = βˆ’7 x = βˆ’3 , x = βˆ’7

c = Β± 5 6 6 c = Β± 5 6 6

x = 6 Β± 2 i x = 6 Β± 2 i

Answers will vary.

Section 9.2 Exercises

ⓐ ( m βˆ’ 12 ) 2 ( m βˆ’ 12 ) 2 β“‘ ( x βˆ’ 11 2 ) 2 ( x βˆ’ 11 2 ) 2 β“’ ( p βˆ’ 1 6 ) 2 ( p βˆ’ 1 6 ) 2

ⓐ ( p βˆ’ 11 ) 2 ( p βˆ’ 11 ) 2 β“‘ ( y + 5 2 ) 2 ( y + 5 2 ) 2 β“’ ( m + 1 5 ) 2 ( m + 1 5 ) 2

u = βˆ’3 , u = 1 u = βˆ’3 , u = 1

x = βˆ’1 , x = 21 x = βˆ’1 , x = 21

m = βˆ’2 Β± 2 10 i m = βˆ’2 Β± 2 10 i

r = βˆ’3 Β± 2 i r = βˆ’3 Β± 2 i

a = 5 Β± 2 5 a = 5 Β± 2 5

x = βˆ’ 5 2 Β± 33 2 x = βˆ’ 5 2 Β± 33 2

u = 1 , u = 13 u = 1 , u = 13

r = βˆ’2 , r = 6 r = βˆ’2 , r = 6

v = 9 2 Β± 89 2 v = 9 2 Β± 89 2

x = 5 Β± 30 x = 5 Β± 30

x = βˆ’7 , x = 3 x = βˆ’7 , x = 3

m = βˆ’11 , m = 1 m = βˆ’11 , m = 1

n = 1 Β± 14 n = 1 Β± 14

c = βˆ’2 , c = 3 2 c = βˆ’2 , c = 3 2

x = βˆ’5 , x = 3 2 x = βˆ’5 , x = 3 2

p = βˆ’ 7 4 Β± 161 4 p = βˆ’ 7 4 Β± 161 4

x = 3 10 Β± 191 10 i x = 3 10 Β± 191 10 i

Section 9.3 Exercises

m = βˆ’1 , m = 3 4 m = βˆ’1 , m = 3 4

p = 1 2 , p = 3 p = 1 2 , p = 3

p = βˆ’4 , p = βˆ’3 p = βˆ’4 , p = βˆ’3

r = βˆ’3 , r = 11 r = βˆ’3 , r = 11

u = βˆ’7 Β± 73 6 u = βˆ’7 Β± 73 6

a = 3 Β± 3 2 a = 3 Β± 3 2

x = βˆ’4 Β± 2 5 x = βˆ’4 Β± 2 5

y = βˆ’2 , y = 1 3 y = βˆ’2 , y = 1 3

x = βˆ’ 3 4 Β± 15 4 i x = βˆ’ 3 4 Β± 15 4 i

x = 3 8 Β± 7 8 i x = 3 8 Β± 7 8 i

v = 2 Β± 2 13 v = 2 Β± 2 13

y = βˆ’4 , y = 7 y = βˆ’4 , y = 7

b = βˆ’2 Β± 11 6 b = βˆ’2 Β± 11 6

c = βˆ’ 3 4 c = βˆ’ 3 4

q = βˆ’ 3 5 q = βˆ’ 3 5

ⓐ no real solutions no real solutions β“‘ 1 1 β“’ 2 2

ⓐ 1 1 β“‘ no real solutions no real solutions β“’ 2 2

ⓐ factor factor β“‘ square root square root β“’ Quadratic Formula Quadratic Formula

ⓐ Quadratic Formula Quadratic Formula β“‘ square root square root β“’ factor factor

Section 9.4 Exercises

x = Β± 3 , x = Β± 2 x = Β± 3 , x = Β± 2

x = Β± 15 , x = Β± 2 i x = Β± 15 , x = Β± 2 i

x = Β± 1 , x = Β± 6 2 x = Β± 1 , x = Β± 6 2

x = Β± 3 , x = Β± 2 2 x = Β± 3 , x = Β± 2 2

x = βˆ’1 , x = 12 x = βˆ’1 , x = 12

x = βˆ’ 5 3 , x = 0 x = βˆ’ 5 3 , x = 0

x = 0 , x = Β± 3 x = 0 , x = Β± 3

x = Β± 11 2 , x = Β± 7 x = Β± 11 2 , x = Β± 7

x = 25 x = 25

x = 4 x = 4

x = 1 4 x = 1 4

x = 1 25 , x = 9 4 x = 1 25 , x = 9 4

x = βˆ’1 , x = βˆ’512 x = βˆ’1 , x = βˆ’512

x = 8 , x = βˆ’216 x = 8 , x = βˆ’216

x = 27 8 , x = βˆ’ 64 27 x = 27 8 , x = βˆ’ 64 27

x = 27 512 , x = 125 x = 27 512 , x = 125

x = 1 , x = 49 x = 1 , x = 49

x = βˆ’2 , x = βˆ’ 3 5 x = βˆ’2 , x = βˆ’ 3 5

x = βˆ’2 , x = 4 3 x = βˆ’2 , x = 4 3

Section 9.5 Exercises

Two consecutive odd numbers whose product is 255 are 15 and 17, and βˆ’15 and βˆ’17.

The first and second consecutive odd numbers are 24 and 26, and βˆ’26 and βˆ’24.

Two consecutive odd numbers whose product is 483 are 21 and 23, and βˆ’21 and βˆ’23.

The width of the triangle is 5 inches and the height is 18 inches.

The base is 24 feet and the height of the triangle is 10 feet.

The length of the driveway is 15.0 feet and the width is 3.3 feet.

The length of table is 8 feet and the width is 3 feet.

The length of the legs of the right triangle are 3.2 and 9.6 cm.

The length of the diagonal fencing is 7.3 yards.

The ladder will reach 24.5 feet on the side of the house.

The arrow will reach 400 feet on its way up in 2.8 seconds and on the way down in 11 seconds.

The bullet will take 70 seconds to hit the ground.

The speed of the wind was 49 mph.

The speed of the current was 4.3 mph.

The less experienced painter takes 6 hours and the experienced painter takes 3 hours to do the job alone.

Machine #1 takes 3.6 hours and Machine #2 takes 4.6 hours to do the job alone.

Section 9.6 Exercises

ⓐ down β“‘ up

ⓐ x = βˆ’4 x = βˆ’4 ; β“‘ ( βˆ’4 , βˆ’17 ) ( βˆ’4 , βˆ’17 )

ⓐ x = 1 x = 1 ; β“‘ ( 1 , 2 ) ( 1 , 2 )

y -intercept: ( 0 , 6 ) ; ( 0 , 6 ) ; x -intercept ( βˆ’1 , 0 ) , ( βˆ’6 , 0 ) ( βˆ’1 , 0 ) , ( βˆ’6 , 0 )

y -intercept: ( 0 , 12 ) ; ( 0 , 12 ) ; x -intercept ( βˆ’2 , 0 ) , ( βˆ’6 , 0 ) ( βˆ’2 , 0 ) , ( βˆ’6 , 0 )

y -intercept: ( 0 , βˆ’19 ) ; ( 0 , βˆ’19 ) ; x -intercept: none

y -intercept: ( 0 , 13 ) ; ( 0 , 13 ) ; x -intercept: none

y -intercept: ( 0 , βˆ’16 ) ; ( 0 , βˆ’16 ) ; x -intercept ( 5 2 , 0 ) ( 5 2 , 0 )

y -intercept: ( 0 , 9 ) ; ( 0 , 9 ) ; x -intercept ( βˆ’3 , 0 ) ( βˆ’3 , 0 )

The minimum value is βˆ’ 9 8 βˆ’ 9 8 when x = βˆ’ 1 4 . x = βˆ’ 1 4 .

The maximum value is 6 when x = 3.

The maximum value is 16 when x = 0.

In 5.3 sec the arrow will reach maximum height of 486 ft.

In 3.4 seconds the ball will reach its maximum height of 185.6 feet.

20 computers will give the maximum of $400 in receipts.

He will be able to sell 35 pairs of boots at the maximum revenue of $1,225.

The length of the side along the river of the corral is 120 feet and the maximum area is 7,200 square feet.

The maximum area of the patio is 800 feet.

Section 9.7 Exercises

β“‘ The graph of g ( x ) = x 2 + 4 g ( x ) = x 2 + 4 is the same as the graph of f ( x ) = x 2 f ( x ) = x 2 but shifted up 4 units. The graph of h ( x ) = x 2 βˆ’ 4 h ( x ) = x 2 βˆ’ 4 is the same as the graph of f ( x ) = x 2 f ( x ) = x 2 but shift down 4 units.

β“‘ The graph of g ( x ) = ( x βˆ’ 3 ) 2 g ( x ) = ( x βˆ’ 3 ) 2 is the same as the graph of f ( x ) = x 2 f ( x ) = x 2 but shifted right 3 units. The graph of h ( x ) = ( x + 3 ) 2 h ( x ) = ( x + 3 ) 2 is the same as the graph of f ( x ) = x 2 f ( x ) = x 2 but shifted left 3 units.

f ( x ) = βˆ’3 ( x + 2 ) 2 + 7 f ( x ) = βˆ’3 ( x + 2 ) 2 + 7

f ( x ) = 3 ( x + 1 ) 2 βˆ’ 4 f ( x ) = 3 ( x + 1 ) 2 βˆ’ 4

ⓐ f ( x ) = ( x + 3 ) 2 βˆ’ 4 f ( x ) = ( x + 3 ) 2 βˆ’ 4 β“‘

ⓐ f ( x ) = ( x + 2 ) 2 βˆ’ 1 f ( x ) = ( x + 2 ) 2 βˆ’ 1 β“‘

ⓐ f ( x ) = ( x βˆ’ 3 ) 2 + 6 f ( x ) = ( x βˆ’ 3 ) 2 + 6 β“‘

ⓐ f ( x ) = βˆ’ ( x βˆ’ 4 ) 2 + 0 f ( x ) = βˆ’ ( x βˆ’ 4 ) 2 + 0 β“‘

ⓐ f ( x ) = βˆ’ ( x + 2 ) 2 + 6 f ( x ) = βˆ’ ( x + 2 ) 2 + 6 β“‘

ⓐ f ( x ) = 5 ( x βˆ’ 1 ) 2 + 3 f ( x ) = 5 ( x βˆ’ 1 ) 2 + 3 β“‘

ⓐ f ( x ) = 2 ( x βˆ’ 1 ) 2 βˆ’ 1 f ( x ) = 2 ( x βˆ’ 1 ) 2 βˆ’ 1 β“‘

ⓐ f ( x ) = βˆ’2 ( x βˆ’ 2 ) 2 βˆ’ 2 f ( x ) = βˆ’2 ( x βˆ’ 2 ) 2 βˆ’ 2 β“‘

ⓐ f ( x ) = 2 ( x + 1 ) 2 + 4 f ( x ) = 2 ( x + 1 ) 2 + 4 β“‘

ⓐ f ( x ) = βˆ’ ( x βˆ’ 1 ) 2 βˆ’ 3 f ( x ) = βˆ’ ( x βˆ’ 1 ) 2 βˆ’ 3 β“‘

f ( x ) = ( x + 1 ) 2 βˆ’ 5 f ( x ) = ( x + 1 ) 2 βˆ’ 5

f ( x ) = 2 ( x βˆ’ 1 ) 2 βˆ’ 3 f ( x ) = 2 ( x βˆ’ 1 ) 2 βˆ’ 3

Section 9.8 Exercises

β“‘ ( βˆ’ ∞ , βˆ’5 ) βˆͺ ( βˆ’1 , ∞ ) ( βˆ’ ∞ , βˆ’5 ) βˆͺ ( βˆ’1 , ∞ )

β“‘ [ βˆ’3 , βˆ’1 ] [ βˆ’3 , βˆ’1 ]

β“‘ ( βˆ’ ∞ , βˆ’6 ] βˆͺ [ 3 , ∞ ) ( βˆ’ ∞ , βˆ’6 ] βˆͺ [ 3 , ∞ )

β“‘ [ βˆ’3 , 4 ] [ βˆ’3 , 4 ]

( βˆ’ ∞ , βˆ’4 ] βˆͺ [ 1 , ∞ ) ( βˆ’ ∞ , βˆ’4 ] βˆͺ [ 1 , ∞ )

( 2 , 5 ) ( 2 , 5 )

( βˆ’ ∞ , βˆ’5 ) βˆͺ ( βˆ’3 , ∞ ) ( βˆ’ ∞ , βˆ’5 ) βˆͺ ( βˆ’3 , ∞ )

[ 2 βˆ’ 2 , 2 + 2 ] [ 2 βˆ’ 2 , 2 + 2 ]

( βˆ’ ∞ , 5 βˆ’ 6 ) βˆͺ ( 5 + 6 , ∞ ) ( βˆ’ ∞ , 5 βˆ’ 6 ) βˆͺ ( 5 + 6 , ∞ )

( βˆ’ ∞ , βˆ’ 5 2 ] βˆͺ [ βˆ’ 2 3 , ∞ ) ( βˆ’ ∞ , βˆ’ 5 2 ] βˆͺ [ βˆ’ 2 3 , ∞ )

[ βˆ’ 1 2 , 4 ] [ βˆ’ 1 2 , 4 ]

( βˆ’ ∞ , ∞ ) . ( βˆ’ ∞ , ∞ ) .

no solution

Review Exercises

y = Β± 12 y = Β± 12

a = Β± 5 a = Β± 5

r = Β± 4 2 i r = Β± 4 2 i

w = Β± 5 3 w = Β± 5 3

p = βˆ’1 , 9 p = βˆ’1 , 9

x = 1 4 Β± 3 4 x = 1 4 Β± 3 4

n = 4 Β± 10 2 n = 4 Β± 10 2

n = βˆ’5 Β± 2 3 n = βˆ’5 Β± 2 3

( x + 11 ) 2 ( x + 11 ) 2

( a βˆ’ 3 2 ) 2 ( a βˆ’ 3 2 ) 2

d = βˆ’13 , βˆ’1 d = βˆ’13 , βˆ’1

m = βˆ’3 Β± 10 i m = βˆ’3 Β± 10 i

v = 7 Β± 3 2 v = 7 Β± 3 2

m = βˆ’9 , βˆ’1 m = βˆ’9 , βˆ’1

a = 3 2 Β± 41 2 a = 3 2 Β± 41 2

u = βˆ’6 Β± 2 2 u = βˆ’6 Β± 2 2

p = 0 , 6 p = 0 , 6

y = βˆ’ 1 2 , 2 y = βˆ’ 1 2 , 2

c = βˆ’ 1 3 Β± 2 7 3 c = βˆ’ 1 3 Β± 2 7 3

x = 3 2 Β± 1 2 i x = 3 2 Β± 1 2 i

x = 1 4 , 1 x = 1 4 , 1

r = βˆ’6 , 7 r = βˆ’6 , 7

v = βˆ’1 Β± 21 8 v = βˆ’1 Β± 21 8

m = βˆ’4 Β± 10 3 m = βˆ’4 Β± 10 3

a = 5 12 Β± 23 12 i a = 5 12 Β± 23 12 i

u = 5 Β± 21 u = 5 Β± 21

p = 4 Β± 5 5 p = 4 Β± 5 5

c = βˆ’ 1 2 c = βˆ’ 1 2

ⓐ 1 β“‘ 2 β“’ 2 β““ 2

ⓐ factor β“‘ Quadratic Formula β“’ square root

x = Β± 2 , x = Β± 2 3 x = Β± 2 , x = Β± 2 3

x = Β± 1 , x = Β± 1 2 x = Β± 1 , x = Β± 1 2

x = 16 x = 16

x = 64 , x = 216 x = 64 , x = 216

Two consecutive even numbers whose product is 624 are 24 and 26, and βˆ’24 and βˆ’26.

The height is 14 inches and the width is 10 inches.

The length of the diagonal is 3.6 feet.

The width of the serving table is 4.7 feet and the length is 16.1 feet.

The speed of the wind was 30 mph.

One man takes 3 hours and the other man 6 hours to finish the repair alone.

ⓐ up β“‘ down

x = 2 ; ( 2 , βˆ’7 ) x = 2 ; ( 2 , βˆ’7 )

y : ( 0 , 15 ) x : ( 3 , 0 ) , ( 5 , 0 ) y : ( 0 , 15 ) x : ( 3 , 0 ) , ( 5 , 0 )

y : ( 0 , βˆ’46 ) x : none y : ( 0 , βˆ’46 ) x : none

y : ( 0 , βˆ’64 ) x : ( βˆ’8 , 0 ) y : ( 0 , βˆ’64 ) x : ( βˆ’8 , 0 )

The maximum value is 2 when x = 2.

The length adjacent to the building is 90 feet giving a maximum area of 4,050 square feet.

f ( x ) = 2 ( x βˆ’ 1 ) 2 βˆ’ 6 f ( x ) = 2 ( x βˆ’ 1 ) 2 βˆ’ 6

ⓐ f ( x ) = 3 ( x βˆ’ 1 ) 2 βˆ’ 4 f ( x ) = 3 ( x βˆ’ 1 ) 2 βˆ’ 4 β“‘

ⓐ f ( x ) = βˆ’3 ( x + 2 ) 2 + 7 f ( x ) = βˆ’3 ( x + 2 ) 2 + 7 β“‘

β“‘ ( βˆ’ ∞ , βˆ’2 ) βˆͺ ( 3 , ∞ ) ( βˆ’ ∞ , βˆ’2 ) βˆͺ ( 3 , ∞ )

[ βˆ’2 , 1 ] [ βˆ’2 , 1 ]

( 2 , 4 ) ( 2 , 4 )

[ 3 βˆ’ 5 , 3 + 5 ] [ 3 βˆ’ 5 , 3 + 5 ]

Practice Test

w = βˆ’2 , w = βˆ’8 w = βˆ’2 , w = βˆ’8

m = 1 , m = 3 2 m = 1 , m = 3 2

y = 2 3 y = 2 3

y = 1 , y = βˆ’27 y = 1 , y = βˆ’27

ⓐ down β“‘ x = βˆ’4 x = βˆ’4 β“’ ( βˆ’4 , 0 ) ( βˆ’4 , 0 ) β““ y : ( 0 , 16 ) ; x : ( βˆ’4 , 0 ) y : ( 0 , 16 ) ; x : ( βˆ’4 , 0 ) β“” minimum value of βˆ’4 βˆ’4 when x = 0 x = 0

( βˆ’ ∞ , βˆ’ 5 2 ) βˆͺ ( 2 , ∞ ) ( βˆ’ ∞ , βˆ’ 5 2 ) βˆͺ ( 2 , ∞ )

The diagonal is 3.8 units long.

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  • Book title: Intermediate Algebra
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9.4: Assignment- Symbolism

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Listen to a reading by the author of the poem “Alley” (or read it below) and think of possible meanings. Maybe list some of the major images.

1. Find at least 3 items that could be symbolic.

A symbol means what it actually is… and more.

For example, a cross or a crucifix is a piece of metal shaped like the letter T. But it obviously has more meaning. It can stand for Christianity, Jesus, suffering, or countless other concepts.

When explaining a symbol, be sure to tell how it relates to the poem. How does the symbol add meaning to the piece?

2. Are there enough symbols in the poem to create an allegory?

An allegory is a narrative with a series of symbols. Each symbol stands for something specific, almost like a code.

Is there enough “story” in this poem to make it a narrative? How would uncovering an allegory in this poem help reveal the meaning?

by Tom Chester (May 2000)

There are alleys in my neighborhood About a century old. They are cinders and stone. Around the fringes so little grows. Find sparse tufts of weeds. Their hearts are sinew, Pale with rock dust– Pioneers stuck on badlands.

Take the alley. Hide in the narrow memories of tarpaper. Rest in velvet bench seats Of big bodied Chevys Like innocent, rounded pin-up girls. Look away from chiseled front doors Extra-green manicured lawns White crisp siding And smooth blacktop drives.

In my alley I found an arm Of a child’s doll like a cherub- Dirty and broken, fallen to earth. I found soiled lace and feathers too In an oil can drum Not far from view.

In my alley Even angels hide When their hearts aren’t pure enough to fly On the right side Where the brethren don’t want them Round back of the house.

Take the alley A shortcut for some Who embrace the seedy, forgotten race. I jump the fence in my alley. I know my place. I travel with broken angels by night. I hide in the day and stay out of sight.

Contributors and Attributions

  • Symbolism Assignment. Authored by : Thomas Chester. Provided by : Ivy Tech Community College. License : CC BY: Attribution

4th Grade Division | Savvas/ enVision Math Topic 9 Test Review with Key

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Teaching 4th grade math? This resource reviews division, estimation, and word problems! It is fully aligned to 4th grade Topic 9 California Savvas/ enVision curriculum: Number Sense: Dividing by 1-Digit Numbers. These 12 questions are similar to the enhanced topic test, so students can practice learned skills and prepare for the test. This worksheet is editable and an answer key is included! Even if you don't use Savvas/ enVision, it is a helpful worksheet for division practice! This is great for independent work, homework, small group or partner practice, and even as a guided lesson!

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  1. How to Write Critical Reviews

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  2. Understanding Assignments

    What this handout is about. The first step in any successful college writing venture is reading the assignment. While this sounds like a simple task, it can be a tough one. This handout will help you unravel your assignment and begin to craft an effective response. Much of the following advice will involve translating typical assignment terms ...

  3. Module 9

    Module 9 - Standards 3 and 4: Appraisal Review. Get a hint. In developing an appraisal review, an appraiser must. Click the card to flip πŸ‘†. identify the problem to be solved, determine the scope of work necessary to solve the problem, and correctly complete research and analyses necessary to produce a credible appraisal review.

  4. Academic Guides: Common Assignments: Literature Reviews

    A literature review is a written approach to examining published information on a particular topic or field. Authors use this review of literature to create a foundation and justification for their research or to demonstrate knowledge on the current state of a field. This review can take the form of a course assignment or a section of a longer ...

  5. PDF Understanding Assignments

    translating typical assignment terms and practices into meaningful clues to the type of writing your instructor expects. See our online demonstration for more tips. Basic beginnings Consider adopting two habits that will serve you wellβ€”regardless of the assignment, department, or instructor: 1. Read the assignment carefully as soon as you ...

  6. Assignment Review Protocols

    Use these content-specific protocols to assess the quality of assignments that students are asked to complete. All students need regular opportunities to think critically and engage deeply with worthwhile content. These review protocols are designed to assist educators as they evaluate both the quality of an assignment and how students perform ...

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    Underline or highlight all the key terms in the assignment directions. Key terms are words that you must know and talk about in order to successfully complete an assignment. ... There are four action words in the instructions, so you will need at least four parts to your assignment. 4. Review the Grading Rubric. Most assignments include a ...

  8. Key words in Assignment Briefs

    Review: Make a survey of; critically examine the subject. State: Specify fully and clearly. Summarise: Give a concise account of the main points of the topic. Trace: Follow the development or history of an event or process <<

  9. 4.3: Writing Assignments

    Writing is not a linear process, so writing your essay, researching, rewriting, and adjusting are all part of the process. Below are some tips to keep in mind as you approach and manage your assignment. Figure 4. Writing is a recursive process that begins with examining the topic and prewriting. Brainstorm.

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  11. 9th Grade Assignment

    Assignment Instructions for Students. Review your progress in your 9th grade English course and identify a topic that you found challenging. Your decision could be based on your performance on ...

  12. Answer Key Chapter 9

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