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Ratios and Proportions Review

Ratios and Proportions Review

Assessment

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Created by

Ashley Kellams

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19 Slides • 32 Questions

1

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A ratio compares two amounts and is always written in its most simple form.

Recall:

What is a ratio?​

​

2

Multiple Choice

Question image

What is the ratio of red apples to green apples?

1

7 to 3

2

4 to 7

3

4 to 3

4

3 to 4

3

Multiple Choice

Simplify the ratio 8:4

1

4:2

2

2:1

3

1:2

4

4:1

4

Ratios
  • Comparison of 2 quantities

  • Can be same or different units

  • Written in 3 ways - 2 to 3, 2:3, 2/3

​

  • The number on the left is the first number

  • The number on the right is the second number

5

Multiple Choice

A comparison of two quantities by division

1

Multiplicative Inverse

2

Fraction

3

Multiplicative Inverse

4

Proportion

5

Ratio

6

Multiple Choice

a way to compare two different quantities

1

vertical line

2

unit price

3

ratio

4

corresponding

7

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8

Multiple Choice

A rate is a ratio that compares

1

A part to a part

2

A part to a whole

3

Quantities with different units

4

Quantities with the same units

9

Multiple Choice

When dealing with ratios, it is important to remember that...

1

You can write ratios however you want

2

Order matters

3

Ratios are not like fractions

4

You can only write ratios one way

10

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11

Multiple Choice

When finding a UNIT RATE, you should __________ the top number by the bottom number.

1

Add

2

Subtract

3

Multiply

4

Divide

12

Multiple Choice

"Find the speed in miles per hour". Which unit should go on the bottom?

1

speed

2

miles

3

hour

4

distance

13

Multiple Choice

A unit rate is a rate in which the unit in the denominator is:

1

0

2

3

3

1

4

2

14

To find a unit rate, you divide both numbers by the number you want to equal 1.
  • Ex. 405 miles in 9 hours

  • Ex. 4 packs of batteries is $22.16

15

Math Response

Harry mowed eight lawns and earned $96. How much did he earn for each lawn?
Type answer here
Deg°
Rad

16

What are equivalent ratios?

17

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18

Multiple Choice

Equivalent means....

1

very important

2

one

3

equal to

4

to solve

19

Multiple Choice

What is an equivalent ratio?

1

Two or more ratios with the same values

2

Two or more ratios that have different values

3

Two or more ratios that equal 1

4

Two or more ratios that have a denominator of 1

20

Multiple Select

Find two equivalent ratios for 3 : 4 using multiplication

1

6 : 8

2

6 : 12

3

9 : 12

21

Multiple Choice

Which ratio is equivalent to 3:4

1

12:14

2

6:8

3

4:3

4

20:15

22

Multiple Select

How can we find equivalent ratios? ( choose 2 answers )

1

Adding

2

Dividing

3

Subtracting

4

Multiplying

23

Multiple Choice

Question image

Is this an example of an equivalent ratio?

1

True

2

False

24

Multiple Choice

Question image

Is this an example of an equivalent ratio?

1

True

2

False

25

Multiple Choice

Question image

Is this an example of an equivalent ratio?

1

True

2

False

26

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27

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28

Multiple Choice

Question image

A school sells raffle tickets to raise money. In the table, x represents the number of tickets sold and y represents the money they earn. How much money would they earn if they sold 100 tickets?

1

$175

2

$225

3

$400

4

$500

29

Math Response

The table shows the number of pages Blaine can read in his book. How many pages can he read in 20 minutes?

Type answer here
Deg°
Rad

30

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31

Multiple Choice

Question image

Find the missing value.

1

5

2

10

3

15

4

28

32

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​A proportion is 2 equivalent ratios.

​We can use proportional reasoning to solve problems.

33

Labeling

Label the parts of this proportion

Drag labels to their correct position on the image
Ratio 2
Equal Sign
Ratio 1

34

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35

Labeling

Label the correct cross products

Drag labels to their correct position on the image
16
15

36

Multiple Choice

23=46\frac{2}{3}=\frac{4}{6}  

Proportional?

1

True

2

False

37

Multiple Choice

47=24\frac{4}{7}=\frac{2}{4}  

Proportional?

1

True

2

False

38

39

Using Mental Math

40

Fill in the Blanks

58=20d\frac{5}{8}=\frac{20}{d}  

41

Fill in the Blanks

7x=1410\frac{7}{x}=\frac{14}{10}  

42

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43

  • Cross multiply

  • Divide by 16

  • Simplify

  • Answer can be written as a decimal or improper fraction


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44

  • Cross multiply

  • Divide by 24

  • Simplify


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45

Looking at Proportions
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46

Multiple Choice

What is the first step in using the cross multiply and divide method to solve this proportion?

k4=38\frac{k}{4}=\frac{3}{8}  

1

4k=3⋅84k=3\cdot8  

2

3⋅4=8⋅k3\cdot4=8\cdot k  

47

Multiple Choice

73=4t\frac{7}{3}=\frac{4}{t}  

1

t=127t=\frac{12}{7}  

2

t=283t=\frac{28}{3}  

3

t=1.7t=1.7  

4

t=9.3t=9.3  

48

Multiple Choice

Question image

Which of the following would be a correct proportion to solve the problem?

1

316=x5\frac{3}{16}=\frac{x}{5}

2

163=5x\frac{16}{3}=\frac{5}{x}

3

316=5x\frac{3}{16}=\frac{5}{x}

49

Drag and Drop

When Solving ​
, there are 3 different Strategies

1) You can look for a HORIZONTAL relationship. This is also called scale ​


2) You can look for a VERTICAL relationship. Always point the arrow to the ​
.

3) You can look for a DIAGONAL relationship. This is called ​
product. The​
for solving is the "bat and ball."
Drag these tiles and drop them in the correct blank above
Proportions
factor.
variable
cross
shortcut

50

Multiple Choice

Question image

Use a proportion to solve the problem

1

22 miles

2

230 miles

3

20 miles

4

115 miles

51

pattern-tertiary
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A ratio compares two amounts and is always written in its most simple form.

Recall:

What is a ratio?​

​

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