Free Printable Mid-Year Review!

1.

No Calculator:

Simplify the following:
-8 + (15 - 3) ÷ 4

a)

-5

b)

1

c)

-11

d)

11

2.

No Calculator:

-10 ÷ 2 + (-7)

a)

-12

b)

2

c)

-2

d)

12

3.

No Calculator:
(-7)(3) + (8 ÷ 4) =

a)

23

b)

-3.25

c)

-19

d)

2

4.

$No\ Calculator:\ 8-2\times3-9=$

(a)

5.

No Calculator:

Evaluate the expression: -2 × 14 ÷ (3² − 2)

a)

3

b)

6

c)

8

d)

-4

e)

4

6.

Which operation must be performed first?
5² + (9 - 1) ÷ 4 × 10 + 1

a)

5²

b)

9 - 1

c)

4 × 10

d)

10 + 1

7.

No Calculator:

-8 x (2 - 5) ÷ (-4)

a)

-6

b)

6

c)

8

d)

-8

8.

No Calculator:

-56 ÷ (-7) - (-3)

a)

5

b)

11

c)

-5

d)

-11

e)

4

9.

No Calculator:

- 4 + 2³ + (-3 -2)

(a)

10.

$No\ Calculator:\ \ \ \ \ \left(-1\right)^2\ -\left(-16\right)-\left(-3\ \times2\right)$

(a)

11.

$No\ Calculator:\ \ \ \ \ \ \ \ \ -16\div2\ \times4\ -\left(-2\ +\ 7\right)$

(a)

12.

No Calculator:

23 ÷ (-4) x 2

a)

18

b)

-11.5

c)

-2.875

d)

25

e)

15

13.

No Calculator:

-20 ÷ 2 x 5

a)

5

b)

2

c)

-50

d)

15

e)

-2

14.

No Calculator: 5(6-8)

(a)

15.

No Calculator:

-9 - 5

a)

-14

b)

14

c)

-4

16.

No calculator:

a)

-6/12

b)

-5/12

c)

5/12

d)

-5/7

17.

If you subtract a number, which way do you move on the number line?

a)

To the left <---

b)

To the right --->

c)

You don´t move at all

d)

Impossible to say

18.

If you multiply a positive and a negative number, what sign is your answer?

a)

Positive

b)

Negative

c)

Zero

d)

Impossible to say

19.

If you multiply a negative number to another negative number, what sign is your answer?

a)

Positive

b)

Negative

c)

Zero

d)

Impossible to say

20.

No Calculator:

3 - (-9)

a)

12

b)

-6

c)

6

d)

-12

21.

No Calculator:

92 + (-94)

a)

-2

b)

2

c)

186

d)

-186

22.

When you multiply or divide and signs are the same, you get a...

a)

Positive

b)

Negative

23.

When you multiply or divide and signs are different, you get a...

a)

Positive

b)

Negative

24.

When you Divide or Multiply two negatives the answer is...

a)

Positive

b)

Negative

c)

Zero

d)

Undefined

25.

No Calculator:

a)

5

b)

-5

c)

3

d)

-3

26.

No Calculator:

a)

-4

b)

-6

c)

4

d)

6

27.

Solve for x:

$x+8=20$

(a)

28.

Solve for m:

m-6=11

(a)

29.

Solve for y:

15=y+7

(a)

30.

Solve the equation:
-5x = 25

a)

x = 20

b)

x = -20

c)

x = -5

d)

x = 5

31.

x - 8 = -5

a)

13

b)

-13

c)

3

d)

-3

32.

Solve for x:

a)

x = 20

b)

x = 7

c)

x = 10

d)

x = 3

33.

-16+ x= -15

a)

2

b)

0

c)

-1

d)

1

34.

-7b=49

a)

B=7

b)

B=-7

c)

B=2

35.

Solve the equation below:

a)

k = 152

b)

k = 176

c)

k = 5

d)

k = 27

36.

7. -4y = 48

a)

x = -52

b)

x = -12

c)

x = -44

d)

x = -13

37.

What is the inverse operation needed to solve for p?
765 = p - 254

a)

subtraction

b)

addition

c)

multiplication

d)

division

38.

What equation matches this situation?
Robyn had some video games then bought 4 more. Now she has a total of 10 games.

a)

v - 4 = 10

b)

v + 4 = 10

c)

10 - 4 = v

d)

Answer not Given

39.

7.2 = 0.2n

a)

14.4

b)

36

c)

.36

d)

1.44

40.

$\frac{3}{4}a=6$

a)

8

b)

12

c)

24

d)

18

41.

$\frac{n}{5}=-5$

a)

-1

b)

-5

c)

-25

d)

35

42.

$8=\frac{y}{3}$

a)

3

b)

12

c)

8

d)

24

43.

-42 = -6y

a)

36

b)

7

c)

-36

d)

-7

44.

x + 4 = -3

a)

-1

b)

4

c)

-7

d)

8

45.

3 = $\frac{c}{-11}$

a)

33

b)

14

c)

-33

d)

-14

46.

47 = w - (-8)

a)

w = -39

b)

w = 55

c)

w = 39

d)

w = -55

47.

-1 = g + (-19)

a)

g = -18

b)

g = 20

c)

g = 18

d)

g = -20

48.

On a map, the distance between two towns in 2.6 cm. The scale of the map is 1 cm:50 km. What is the actual distance between the two towns?

a)

100 km

b)

130 km

c)

70 km

d)

150 km

49.

Spencer measured a house and its lot and made a scale drawing. He used the scale 3 inches : 2 feet. In the drawing, the deck is 90 inches long. What is the length of the actual deck?

a)

60 ft

b)

6 ft

c)

180 ft

d)

270 ft

50.

Edgar drew a scale drawing of the town library. The scale of the drawing was 5 centimeters : 2 meters. The parking lot is 34 meters wide in real life. How wide is the parking lot in the drawing?

a)

85 cm

b)

68 cm

51.

A building is 360 feet tall. On a scale drawing, 1/4 inch = 10 feet. What is the height of the building in the scale drawing?

a)

15 in

b)

9 in

c)

7 in

d)

13 in

52.

A model of a house was built using the scale 5 in:25 ft. If a window in the model is 1.5 in. wide, how wide is the actual window?

a)

90 ft

b)

7.5 ft

c)

4.5 ft

d)

45 in

53.

Pam drew a scale drawing of a game room. She used the scale 1 inch : 2 feet. If the air hockey table is 5 inches in the drawing, how long is the actual air hockey table?

a)

10 Feet

b)

2.5 Feet

c)

5 Feet

d)

15 Feet

54.

Desmond measured a city park and made a scale drawing. The scale he used was 1 centimeter : 9 meters. The actual width of the soccer field is 54 meters. How wide is the field in the drawing?

a)

6 cm

b)

486 cm

c)

9 cm

d)

54 cm

55.

Alan drew a scale drawing of a house and its lot. The scale he used was 1 millimeter : 5 meters. In the drawing, the lawn in the backyard is 10 millimeters long. What is the length of the actual lawn?

a)

50 m

b)

2 m

c)

10 m

d)

5 m

56.

Brody drew a scale drawing of a campsite. He used the scale 1 inch : 3 feet. If the actual width of the tent is 6 feet, how wide is the tent in the drawing?

a)

2 in

b)

1 in

c)

3 in

d)

18 in

57.

Kenny drew a scale drawing of a swimming pool. The scale of the drawing was 2 centimeters : 1 meter. If the pool is 26 centimeters in the drawing, how wide is the actual pool?

a)

13 m

b)

2 m

c)

1 m

d)

52 m

58.

A flagpole is 1 in.= 4 ft. If the pole measures 12 inches, how tall is the actual pole?

a)

16 feet

b)

3 feet

c)

48 feet

d)

9 feet

59.

Scale: 1in.=7ft. The actual width of the backyard is 49 ft, how wide is it in the drawing?

a)

14 in

b)

7 in

c)

42 in

d)

56 in

60.

The scale of a mug in a picture is ½ in.=3 cm. Find the actual length of the 4 in. coffee mug.

a)

24 cm

b)

6 cm

c)

30 cm

d)

13 cm

61.

Samantha drew a scale drawing of the floor area covered by her couch on a grid that represented the floor area in her living room. She used the scale 1 cm = 1.25 ft.

To the nearest hundredth of a square foot, what is the floor area covered by Samantha’s couch?

a)

15.49 ft²

b)

19.36 ft²

c)

24.20 ft²

d)

27.64 ft²

62.

Heather drew the scaled drawing of a train car shown below. She used the scale of 2 cm = 5 ft to complete the drawing.

What is the actual length of the train car?

a)

21.6 ft

b)

27 ft

c)

43.2 ft

d)

54 ft

63.

Lee drew this scale drawing of his rectangular bedroom. Each 2 cm in his drawing equals 6 feet.

What is the actual perimeter of Lee’s room, in feet?

a)

18 ft

b)

36 ft

c)

54 ft

d)

108 ft

64.

John made a wooden square box. All sides of the wooden box are 6 cm. If he wants to increase the length of all sides by a scale factor of 2, what is the area of the new box?

a)

12

b)

36

c)

72

d)

144

65.

Find the perimeter of the large triangle.

a)

24

b)

36

c)

12

d)

54

66.

According to the drawing, what is the perimeter of Lena’s yard in meters?

a)

170 m

b)

85 m

c)

54 m

d)

44 m

67.

Pam and Jake drive trucks for a produce company. One day, Pam drove 102 miles in 𝟣 𝟣/𝟤 hours. Jake drove 54 miles in 𝟥/4 hour. Who drove at a faster rate?

a)

Pam drove faster. Pam=34 mi/1 hour and Jake=24 mi/1 hour

b)

Jake drove faster. Pam=68 mi/1 hour and Jake=72 mi/1 hour

c)

Both drove at the same rate

68.

Johnny runs 1/2 mile in 1/6 hour. How far can he run in one hour?

a)

3 miles

in one hour

b)

1/12 miles

in one hour

c)

12/1 or 12 miles

in one hour

69.

Alan walks 5/6 of a mile in 5/12 hour. How far can he walk in one hour?

a)

25/72 miles

in one hour

b)

30/60 or 1/2 miles

in one hour

c)

2 miles

in one hour

70.

Sara walks 1/3 mile in 1/6 hour. How far can she walk in one hour?

a)

2 miles

in one hour

b)

1/18 miles

in one hour

c)

3/6 or 1/2 miles

in one hour

71.

Kim: 1/4 mile in 2/3 hour

a)

3/8

mile per hour

b)

2/12 or 1/6

mile per hour

c)

8/3

mile per hour

72.

Manuel: 3/5 kilometer in 3/4 hour

a)

15/12

kilometer per hour

b)

9/20

kilometer per hour

c)

4/5

kilometer per hour

73.

Dana walks 2/3 kilometer in 7/8 hour

a)

21/16

kilometers per hour

b)

14/24

kilometers per hour

c)

16/21

kilometers per hour

74.

Jennifer runs 2/3 miles in 1/6 hour. How far can she run in one hour?

a)

2/18 or 1/9

miles in one hour

b)

4 miles in one hour

c)

18/2 or 9

miles in one hour

75.

Find the unit rate.
Jacob walks 3.5 miles in 1.25 hours

a)

2.5 miles per hour

b)

3.25 miles per hour

c)

3 miles per hour

d)

2.8 miles per hour

76.

The table shows the amount of flour used to make waffles. What is the unit rate for the amount of flour per waffle?

a)

8 cups per waffle

b)

⅛ cups per waffle

c)

¼ cups per waffle

d)

9 ¼ cups per waffle

77.

A rate simplified so that the denominator would be one.

a)

Rate

b)

Unit Rate

c)

Proportion

d)

Equivalent Fraction

78.

Write the ratio 3 ∕ 7 to 5 ∕ 7 in simplest form.

a)

5 ∕ 3

b)

1 2 ∕ 3

c)

3 ∕ 5

d)

7 ∕ 15

79.

A box of cereal states that there are 72 calories in a 3/4 cup serving. What is the unit rate for calories per cup? How many calories are there in 2 cups of cereal?

a)

The unit rate is 96 calories per cup and 192 calories in 2 cups

b)

The unit rate is 80 calories per cup and 40 calories in 2 cups

c)

The unit rate is 192 calories per cup and 96 calories in 2 cups

d)

the correct answer is not here

80.

What is the unit rate in this proportional relationship?

a)

60 miles/1 hour

b)

120 miles/ 2 hours

c)

1 mile/ 1 hour

81.

Which statement best describes the relationship between x and y in the table?

a)

Proportional

b)

Not Proportional

82.

Is the graph proportional or non proportional?

a)

proportional

b)

non proportional

83.

Is this table proportional?

a)

yes

b)

no

84.

What makes a graph proportional?

a)

Straight Line

b)

The line goes through (0,0)

c)

Curvy line

d)

Straight line and passes through (0,0)

85.

The number of trees and the number of apples are given in the table above. Determine which statement below is correct.

a)

The table is not proportional because the unit rate is not constant.

b)

The table is proportional and the unit rate is 1/13

c)

The table is proportional and the unit rate is 13.

d)

The table is not proportional because it doesn't pass through the origin.

86.

The graph above shows the price of games in dollars. Is the graph proportional and how do you know?

a)

The graph is proportional because it is linear.

b)

The graph is proportional because it is linear and passes through the origin.

c)

The graph is not proportional because it does not pass through the origin.

d)

The graph is not proportional because it is not linear and it does not pass through the origin.

87.

Does the table represent a proportional relationship?

a)

Yes.

b)

No.

88.

Is this graph proportional?

a)

Yes

b)

No

89.

How do you find k?

a)

x/y

b)

y/x

c)

y=kx

d)

x ⋅ y

90.

Identify the constant of proportionality. Write an equation to relate weight, w, to the price, p.

a)

k = .45; p = .45w

b)

k = .22; p = .22w

c)

k = 45; p = 45w

d)

k = 22; p = 22w

91.

Is this graph proportional?

a)

Yes

b)

No

92.

In the equation y = 14x, what is the constant of proportionality?

a)

y

b)

x

c)

14

d)

1/14

93.

What does the point (2, 94) represent in this situation?

a)

Every week, they earn $94.

b)

After 94 weeks, they save $2.

c)

After 1 week, they save $47.

d)

After 2 weeks, they save $94.

94.

What does the ordered pair (20, 3000) represent?

a)

The machine folds 3,000 sheets in 20 minutes.

b)

The machine folds 20 sheets in 3,000 minutes.

c)

There are 3,000 sheets in 20 minutes.

d)

There are 20 sheets in 3,000 minutes.

95.

What is the unit rate for this graph?

a)

100

b)

25

c)

50

d)

200

96.

Which color car represents a proportional relationship?

a)

Red car

b)

White car

c)

Both cars

d)

None of the cars

97.

Does this equation represent a proportional relationship?

a)

Yes

b)

No

98.

Which graph is non-proportional?

a)

A

b)

B

c)

C

d)

D

99.

How far will you travel in 3.5 hours?

a)

100 miles

b)

125 miles

c)

150 miles

d)

175 miles

100.

What does k represent in the equation y = kx?

a)

independent variable

b)

constant of proportionality

c)

dependent variable

d)

krispy kreme

101.

Write an equation for this relationship.

a)

y=1/5x

b)

y=1/2x

c)

y=2x

d)

y=5x

102.

Which line shows a proportional relationship between x and y?

a)

Line L

b)

Line M

103.

What is circumference?

a)

The distance around a circle.

b)

The space inside the circle.

c)

The length of the straight line segment that passes through the center of the circle and whose endpoints lie on the circle.

d)

The line from the center of a circle to any point on its edge.

104.

What is the area of a circle?

a)

The distance around a circle.

b)

The space inside the circle.

c)

The length of the straight line segment that passes through the center of the circle and whose endpoints lie on the circle.

d)

The line from the center of a circle to any point on its edge.

105.

The formula for the circumference of a circle is...

a)

$C\ =\ \pi d$

b)

$C\ =\ \pi$

c)

$C\ =\ \pi r$

d)

$C\ =\pi r^2$

106.

The formula for finding the area of a circle is...

a)

$A\ =\ \pi d$

b)

$A\ =\ \pi$

c)

$A\ =\pi r$

d)

$A\ =\pi r^2$

107.

What is the radius of this circle?

a)

18in

b)

36in

c)

9in

d)

6in

108.

Find the circumference of the circle

a)

87.82in

b)

153.86in

c)

43.96in

d)

307.72in

109.

Find the area of the circle

a)

43.96 units²

b)

153.86 units²

c)

87.82 units²

d)

307.72units²

110.

If my diameter is 19 inches, what is my radius?

a)

38 inches

b)

9.5 inches

c)

59.66 inches

d)

119.32 inches

111.

A jar lid has a diameter of 32 millimeters. What is the circumference of the lid to the nearest tenth?

a)

100.5 mm

b)

96.3 mm

c)

115.6 mm

d)

69.9 mm

112.

The radius of Michael’s basketball rim is 8 inches. What is the circumference to the nearest hundredth?

a)

25.12 in

b)

50.24 in

c)

12.56 in

d)

48.15 in

113.

Jayne has a very large circular lollipop that has a circumference of 25.12 inches. What would the diameter of Jayne’s lollipop be? Use π = 3.14.

a)

4 in.

b)

8 in.

c)

12 in.

d)

16 in.

114.

Ms. Merine calculated that her hoop earring has a diameter of 3.5 centimeters. What is the area of her earring (round to the hundreth's place)?

a)

9.25 cm²

b)

9.62 cm²

c)

9.15 cm²

d)

9.99 cm²

115.

What is the area of this circle?

a)

15393.8

b)

1248.12

c)

5930.12

d)

3846.5

116.

What is the radius of this circle?

a)

18in

b)

36in

c)

9in

d)

8in

117.

What is the area of this circle?

a)

6082.12

b)

1519.76

c)

1893.14

d)

1292.92

118.

Find the area of a circle with a diameter of 6 inches.

a)

$18.84in^2$

b)

$18.48in^2$

c)

$28.62in^2$

d)

$28.26in^2$

119.

The Jones family wants to enclose their circular garden with a fence. To the nearest foot, what is the minimum length of fencing they need to buy?

a)

56.25 ft

b)

246.2 ft

c)

365.56 ft

d)

392.5 ft

120.

How much cement would be needed to cover this circular parking lot?

a)

1384.74 square feet

b)

2142.12 square feet

c)

5541.77 square feet

d)

1289.12 square feet

121.

What is the circumference of this circle ?

a)

3.14 cm

b)

37.68 cm

c)

24 cm

d)

68.4 cm

122.

How much fencing is needed to go around the entire garden?

a)

88 in

b)

44 in

c)

116 square in

d)

None of the above

123.

Find the circumference with a radius of 5.8 cm.

a)

37 cm

b)

38.3 cm

c)

36.4 cm

d)

42.7 cm

124.

If the decimal has a pattern and goes on forever it is called....

a)

terminating

b)

repeating

c)

infinity

d)

ending

125.

If the remainder is 0 we call the decimal ...

a)

Finished

b)

Terminating

c)

Repeating

d)

Cyclical

126.

How can you determine if a fraction is repeating?

a)

The number is even.

b)

The prime factors are either 2 or 5.

c)

The dividing of the numerator by denominator has a remainder of 0 or stops dividing.

d)

There is a bar notation or ... in the decimal value.

127.

What is 1/8 as a decimal?

a)

.1

b)

.12

c)

1.25

d)

.125

128.

What is 6/10 in decimal form?

a)

0.6

b)

0.610

c)

6.10

d)

6.01

129.

Convert 4/5 to a decimal

a)

.45

b)

.80

c)

.40

d)

.54

130.

Is the fraction 1/12 a repeating or terminating decimal?

a)

Repeating

b)

Terminating

131.

Is the fraction 9/12 a repeating or terminating decimal?

a)

Repeating

b)

Terminating

132.

Write the decimal equivalent to 9/20

a)

$\overline{.45}$

b)

.45

c)

$.4\overline{5}$

d)

.5

133.

a)

Repeating Decimal

b)

Non-Repeating Decimal

c)

Terminating Decimal

134.

Convert the fraction to a decimal: $-\frac{1}{40}$

a)

.025

b)

-.25

c)

-.025

d)

.25

135.

Write the decimal for the fraction: $\frac{3}{16}$

a)

.275

b)

.018

c)

.256

d)

.1875

136.

Convert the fraction to a decimal: $\frac{35}{100}$

a)

.33

b)

.35

c)

.34

d)

.36

137.

Convert the fraction to a decimal: - $\frac{33}{50}$

a)

-.56

b)

-.44

c)

-.66

d)

-. $\overline{66}$

138.

Express 0.0636363... using bar notation.

a)

b)

c)

d)

139.

Is ½ a terminating decimal or a repeating decimal?

a)

terminating decimal

b)

repeating decimal

140.

Write 5/9 as a decimal.

a)

0.59

b)

0.95

c)

0.555...

d)

1.8

141.

What is Absolute Value?

a)

The distance from 0 to a number gives the absolute value of a number.

b)

Variable or a constant is any number.

c)

Distance from 0 and it will always be negative.

142.

Convert to a decimal

\frac{13}{20}

a)

0.65

b)

0.132

c)

0.065

d)

0.26

143.

Convert to a decimal

\frac{6}{9}

a)

.6 repeating

b)

.6 terminating

c)

0.3 repeating

d)

.3 terminating

144.

a)

Repeating Decimal

b)

Non-Repeating Decimal

c)

Terminating Decimal

145.

a)

Repeating Decimal

b)

Non-Repeating Decimal

c)

Terminating Decimal

146.

Change this fraction to a decimal

$\frac{19}{4}$

(a)

147.

Write the fraction as a decimal

3 ³/₈

(a)

148.

Write the fraction as decimal

⁴/₃

a)

0.4̅

b)

0.3̅

c)

1.3̅

d)

4.3

149.

Which of these decimal is NOT equal to the others?

a)

0.40

b)

0.400

c)

0.004

d)

0.4

150.

What is the mode?

a)

# happening the most

b)

the average

c)

biggest - smallest

d)

the middle #

151.

To find the average of a set of numbers, add up all the items and divide by...

a)

2

b)

The minimum

c)

The maximum

d)

The number of items

152.

The number of miles that Jenna cycled each week for a 7-week period is shown:
36, 42, 28, 52, 48, 36, 31
What is the median number of miles Jenna cycled?

a)

24

b)

36

c)

39

d)

52

153.

In order to find the median, the data must be sorted from least to greatest first.

a)

True

b)

False

154.

The number of pages that Carolyn wrote in her journal each day from Monday to Friday is shown below:
9, 8, 12, 6, 10
What is the mean number of pages she wrote per day?

a)

5

b)

6

c)

9

d)

11

155.

Calculate the range of the following

2, 5, 8, 3, 13, 5

a)

11

b)

13

c)

5

d)

8

156.

calculate the median for the following set of scores

45, 69, 69, 87, 88, 92, 99, 100

a)

87

b)

55

c)

87.5

d)

99

157.

Find the median.
12, 5, 9, 18, 22, 25, 5

a)

9

b)

8

c)

12

d)

18

158.

What is the mode in this set of numbers:
7, 14, 20, 3, 7, 14, 2, 14, 7

a)

7

b)

20

c)

7 & 14

d)

none of the above

159.

What is the mean of these numbers?
4,5,5,2,3,3,2,8

a)

40

b)

24

c)

4

d)

256

160.

Find the mean:
28, 18, 19, 18, 17

a)

20

b)

18

c)

11

d)

19

161.

Find the median:
3, 5, 7, 4, 3, 1

a)

3 and 4

b)

There isn't one

c)

3.5

d)

3

162.

The cost of four cell phones are $345, $400, $110, and $640.
What is the median cost

a)

$330

b)

$390

c)

$372.50

d)

$375

163.

What is the median of this data set?

3 , 17 , 17 , 11 , 8 , 13 , 5 , 18

a)

11

b)

12

c)

13

d)

17

164.

At Donald's Donuts the number of donut holes in a bag can vary. Help Donald find the MODE.

12,10,10,10,13,12,11,13,10

a)

10

b)

12

c)

10 and 12

d)

No Mode

165.

What is the mode of this data set?

a)

10

b)

7

c)

18

d)

9

166.

What is the mode of this data set?

0, 4, 9, 12, 6, 2, 1, 8, 7, 11

a)

11

b)

9

c)

1

d)

None

167.

Simplify the following expression:
-10x + 15 - 3x + 2

a)

13x² + 17

b)

-13x² + 13

c)

-13x + 17

d)

-7x + 17

168.

Combine like terms
3x + 2x + 3y - 7y

a)

5x + 10y

b)

5x + 4y

c)

5x - 4y

d)

5x -10y

169.

Simplify the expression: 2x + 1 + 7x

a)

10x

b)

10

c)

9x + 1

d)

9 + 1x

170.

Simplify the following expression:
(5 + 4x) + (2x - 8)

a)

13 + 6x

b)

6x - 3

c)

6x - 13

d)

6x + 3

171.

Simplify by combining like terms:
4x² - 3x + 11 -2x

a)

4x² - 5x + 11

b)

11x + 11

c)

16x² - 5x + 11

d)

10x²

172.

-4x - 10x

a)

-14

b)

6x

c)

-6x

d)

-14x

173.

Simplify:
-8x + 4x

a)

-12x

b)

-4x

c)

4x

d)

12x

174.

Collect like terms:
4y + 8d - 2y + 3d

a)

11d + 6y

b)

11d + 2y

c)

6y + 5d

175.

Which of the following are like terms with -3s

a)

2

b)

4s

c)

-3m

d)

-200s

176.

Simplify by combining like terms:

5a + 2b - 3a + 4

a)

8a + 2b + 4

b)

2a + 2b + 4

c)

8ab

d)

4ab + 4

177.

a + a + a + a

a)

a + 4

b)

4a

c)

a⁴

d)

4a + 4

178.

Simplify: -7+25x-9

a)

-16+25x

b)

-2+25x

c)

2+25x

d)

16+25x

179.

Simplify:

3(9 + 2d) + 4d

a)

18d+10d

b)

18d-10d

c)

27+10d

d)

37d

180.

Simplify:

5(-8n +5) -4n

a)

-44n + 25

b)

36n + 25

c)

36n -25

d)

-44n + 5

181.

Distribute and then Combine Like Terms:

5(2x - 3) + 12

a)

10x - 15

b)

10x + 9

c)

10x - 3

d)

10x + 3

182.

Distribute and then Combine Like Terms:

2(4x + 7) + 3x

a)

8x + 14

b)

8x + 7

c)

11x + 7

d)

11x + 14

183.

Simplify the following expression:
x + 4 - 7(x - 5)

a)

-33x + 19

b)

-47x² + 21

c)

33x - 19

d)

-6x + 39

184.

9(10 – 8x) + 4x

a)

90 – 68x

b)

90 – 4x

c)

19 – 4x

d)

–13x + 19

185.

Is 3x + 12 equivalent to 3(x + 3) + 3?

a)

Yes

b)

No

c)

There's no way to know

186.

Select all the options below that are equivalent to 15y + 60.

a)

3(5y + 20)

b)

15(y + 4)

c)

-15(-y - 4)

d)

15(y + 60)

e)

15y(y + 4)

187.

How many terms are in the following expression?
8n + 2 - 7x

a)

1

b)

2

c)

3

d)

4

188.

Which expression is equivalent to
v + v + v + v + v?

a)

5v

b)

v⁵

c)

v + 5

d)

v5

189.

Make the percent to decimal.
25%

a)

2.5

b)

25

c)

0.025

d)

0.25

190.

Make the percent to decimal.
7%

a)

.007

b)

0.07

c)

7

d)

70

191.

Find the AREA of this figure.

a)

160 square feet

b)

161 feet

c)

106

d)

1600 feet

192.

Which expression is equivalent to -3(4k - 5) - 2k?

a)

10k + 15

b)

-14k + 15

c)

-12k + 13

d)

-14k - 15

193.

In a store, short shelves hold a items, and tall shelves hold b items. A manager wants to rearrange the shelves into 3 identical rows of short and tall shelves. How can you rewrite 21a + 9b so that it shows the number of short shelves and the number of tall shelves in each row? Write your answer in the blanks.

a)

3(7a + 3b)

b)

3(3a + 7b)

c)

7(3a + 2b)

d)

7(2a + 3b)

194.

Which is an equivalent expression to -5(3m - 7)?

a)

-15m + 35

b)

15m + 35

c)

-15m - 35

d)

15m - 35

195.

Kaden earns h dollars per hour working for a landscaper. He works 14 hours per week. He writes the expression 14 • h • 52 to represent how much money he earns in a year. Kaden’s boss writes the expression 728h. Which person’s expression tells you how many hours Kaden works per year?

a)

Kaden

b)

Kaden's boss

c)

Both

d)

Neither

196.

In a recipe, for every 1/3 cup sugar, 3/4 cup flour is needed. How many cups of sugar are needed for 1 cup of flour?

a)

1/3

b)

4/9

c)

3/7

d)

1/2

197.

The number of miles a car can be driven is proportional to the number of gallons of gasoline it uses. The car can be driven 14 miles per 1/2 gallon of gasoline used. What is the constant of proportionality for the relationship of miles driven to gallons of gasoline?

a)

28

b)

7

c)

1/7

d)

1/28

198.

A toy tire has a diameter of 5 cm. What is the distance, in centimeters, that the toy tire moves after 12 full rotations of the toy tire? Use 3.14 for pi.

a)

15.7 cm

b)

31.4 cm

c)

94.2 cm

d)

188.4 cm

199.

Rhett works at a health-food store. He makes $7 for every 1/2 hour of work. Which equation shows the relationship between the money Rhett makes, m, and the hours he works, h?

a)

m = 14h

b)

m = 3.50h

c)

h = 14m

d)

h = 3.50m

200.

Find the missing term in the equivalent ratio
35 : 25=___: 5

a)

5

b)

7

c)

6

d)

8

201.

Write the ratio in simplest form
12:28

a)

3:7

b)

7:3

c)

6:4

d)

8:5

202.

What is the area of a triangle with a height of 4 and a width of 4?

a)

8

b)

17

c)

11

d)

16

203.

Which expression is equal to "the product of five and c, decreased by three"?

a)

5c + 3

b)

5c - 3

c)

5 + c - 3

d)

5 - c - 3

204.

Find the GCF of 32 and 40.

a)

2

b)

4

c)

8

d)

16

205.

Evaluate the expression 4a - b. Let a = 5 and b = 4

a)

41

b)

24

c)

16

d)

13

206.

Find the LCM of 6 and 8.

a)

2

b)

12

c)

24

d)

48

207.

Which set of numbers is ordered from least to greatest?

a)

-2, -8, 4

b)

-4, -2, -1

c)

3, -1, -5

d)

-10, -5, -7

208.

Brett made 16 out of 20 shots. What percent did he make?

a)

36%

b)

72%

c)

80%

d)

60%

209.

Find the area of a triangle that has a base of 6 ft and a height of 8 ft.

a)

48 sq ft

b)

14 sq ft

c)

24 sq ft

d)

56 sq ft

210.

What's another way to define absolute value?

a)

The value of a number

b)

The opposite of a number

c)

The distance of a number from zero

d)

The multiplicative inverse of a number

211.

identify what is the exponent in the given (5a)ⁿ

a)

(5a)ⁿ

b)

a

c)

5a

d)

n

212.

What does the ( E )in PEMDAS mean?

a)

experience

b)

exponents

c)

examples

d)

evidence

213.

What percent is in color?

a)

3%

b)

30%

c)

33%

d)

300%

214.

Do the ratios form a proportion?

a)

Yes, they form a proportion.

b)

No, they do not form a proportion.

215.

Solve the proportion below

a)

21

b)

7

c)

8

d)

24

216.

an integer less than zero

a)

positive numbers

b)

negative numbers

c)

integers

d)

whole numbers

217.

The set of whole numbers, their opposites, and zero

a)

whole numbers

b)

positive numbers

c)

negative numbers

d)

integers

218.

The multiplicative inverse of a number

a)

reciprocal

b)

additive inverse

c)

absolute value

d)

divisor

219.

having the same value

a)

reciprocal

b)

divisor

c)

equivalent

d)

proportion

220.

A number multiplied by a variable in an algebraic expression.

a)

coefficient

b)

variable

c)

factors

d)

divisor

221.

Numbers that are multiplied together to get a product

a)

factors

b)

integers

c)

absolute value

d)

divisor

222.

To get a variable alone on one side of an equation or inequality in order to solve the equation or inequality

a)

solution

b)

isolate the variable

c)

proportion

d)

divisor

223.

A statement that compares two quantities using <, >, ≤,≥, or ≠

a)

balance

b)

inequality

c)

outcomes

d)

solution

224.

2x+7=4
in the equation above, the 7 is known as a _______

a)

constant

b)

coefficient

c)

equation

d)

solution

225.

The coefficient of the term 3x⁵ is...

a)

x

b)

5

c)

3

d)

The whole thing

226.

In the equation 5x+2=12, the 5 is known as the________.

a)

coefficient

b)

monomial

c)

polynomial

d)

constant

227.

To change a fraction to a decimal, you must ___.

a)

divide

b)

cross-multiply

c)

add

d)

subtract

Mid-Year Review!

Total questions: 227

Worksheet time: 11hrs 40mins