Free Printable Honors Midterm Review

1.

(-3) + (-4)

a)

7

b)

-7

c)

-1

d)

4

2.

14 - 24

a)

10

b)

-10

c)

13

d)

20

3.

(-15) - (-20)

a)

5

b)

-35

c)

-5

d)

15

4.

13 - (-9)

a)

22

b)

18

c)

4

d)

-5

5.

(18)9

a)

162

b)

132

c)

168

d)

145

6.

(-10)(7)

a)

-70

b)

70

c)

17

d)

-3

7.

(25) ÷ (-5)

a)

5

b)

-5

c)

4

d)

30

8.

(-9)(-8)

a)

72

b)

-72

c)

56

d)

-56

9.

15 + (-20)

a)

-5

b)

35

c)

-35

d)

5

10.

125 ÷ (-25)

a)

-5

b)

5

c)

4

d)

-4

11.

(-144)/(-12)

a)

12

b)

11

c)

-12

d)

15

12.

(121) ÷ (11)

a)

-11

b)

11

c)

12

d)

-15

13.

(-9)(11)(-2)

a)

-198

b)

198

c)

196

d)

-196

14.

(9 -15) ÷ 2

a)

-3

b)

3

c)

6

d)

15

15.

15 ÷ (-3) + 20

a)

15

b)

-25

c)

-30

d)

-20

16.

(-21) ÷ (-7) - 16

a)

-13

b)

5

c)

-19

d)

15

17.

5 + 28 ÷ (-4)

a)

-2

b)

12

c)

-12

d)

15

18.

(8 -12) * (-8)

a)

32

b)

-32

c)

160

d)

9

19.

(-15) - (-15)

a)

0

b)

-30

c)

30

d)

15

20.

(-9)(3)(0)

a)

0

b)

1

c)

4

d)

-27

21.

Compare these Integers using the symbols:
< > =
-56 ____ -47

a)

<

b)

>

c)

=

d)

⊕

22.

Compare these Integers using the symbols:
< > =
3 ____ -6

a)

<

b)

>

c)

=

23.

Compare these Integers using the symbols:
< > =
| -4 | _____ 4

a)

<

b)

>

c)

=

24.

Is absolute value always positive?

a)

yes

b)

no

25.

A decimal number that ends or terminates

a)

Mixed Number

b)

Terminating Decimal

c)

Repeating Decimal

d)

Rational Number

26.

A number that can be written as a fraction or a ratio

a)

Rational Number

b)

Improper Fraction

c)

Mixed Number

d)

Absolute Value

27.

A decimal that repeats a digit or group of digits continuously

a)

Repeating Decimal

b)

Rational Number

c)

Terminating Decimal

d)

Like Fractions

28.

the distance a number is from zero on a number line. ALWAYS POSITIVE

a)

Rational Number

b)

Absolute Value

c)

Improper Fraction

d)

Integers

29.

Darrel is currently 20 feet below sea level. Which correctly describes the opposite of Darrel's elevation?

a)

20 feet below sea level

b)

20 feet above sea level

c)

2 feet below sea level

d)

At sea level

30.

Which situation could the integer -50 represent?

a)

An increase of $50 in a bank account

b)

The temperature on a warm spring day

c)

The distance driven on the way to the beach

d)

A decrease of 50 employees

31.

-5 > -7 because. . .

a)

-5 is to the left of -7 on number line

b)

-7 is greater than -5

c)

-5 is to the right of -7 on the number line

d)

-7 is to the right of -5 on the number line

32.

Which of the following is not an integer?

a)

-9

b)

0

c)

8.2

d)

563

33.

3 - (-6) =

a)

5

b)

9

c)

7

d)

-9

34.

-3 - (-6) =

a)

12

b)

6

c)

3

35.

-8 - 2 =

a)

10

b)

-10

c)

8

d)

6

36.

3 - (-12) =

a)

-15

b)

20

c)

15

d)

6

37.

15 - (-4) =

a)

15

b)

11

c)

22

d)

19

38.

-3 + (-2)

a)

-5

b)

-1

c)

1

d)

5

39.

33 + (-38)

a)

-5

b)

5

c)

71

d)

-71

40.

(-28) + (-90)

a)

62

b)

-62

c)

-118

d)

118

41.

-2+(-3)+9=

a)

14

b)

-4

c)

4

d)

-14

42.

8+(-5)+(-3)=

a)

0

b)

17

c)

-17

d)

16

43.

Leah found 13 erasers in her backpack and then found 25 more erasers in her pencil pouch. How many erasers did she have all together?

a)

-38 erasers

b)

38 erasers

c)

12 erasers

d)

-12 erasers

44.

Reese deposited $40.00 into her savings account. She wanted to buy an iPad cover for $14.99. How much money will be left in Reese's account after purchasing the cover?

a)

$54.99

b)

-$25.01

c)

-$54.99

d)

$25.01

45.

Mr. Montgomery's football team is having a car wash. The team spent $55 on supplies. They earned $275. The team’s profit is the amount the team made after paying for supplies. Write a sum of integers that represents the team’s profit.

a)

-$55 + $275 = -$220

b)

They made nothing from the car wash.

c)

$55 + $275 = $330

d)

-$55 + $275 = $220

46.

The highest and lowest recorded temperatures for the state of Texas are 120 and -23. Find the difference in these extreme temperatures.

a)

-143

b)

143

c)

97

d)

-97

47.

52-(-30)

a)

82

b)

22

c)

-22

d)

-82

48.

(-5) - (5) + 4

a)

-6

b)

0

c)

4

d)

10

49.

(-3)(-7)

a)

21

b)

-10

c)

10

d)

4

50.

90 ÷ (-15)

a)

-6

b)

30

c)

4

d)

6

51.

-8 - (-4) =

a)

12

b)

-12

c)

4

d)

-4

52.

Which is not an integer?

a)

-5

b)

12

c)

0

d)

-1/2

53.

Express an integer: a debt of $50

a)

50

b)

-50

54.

The Tigers football team gained 7 yards, lost 8 yards, and then lost 7 more yards. What is the total result of these three plays?

a)

a gain of 8 yards

b)

a loss of 8 yards

c)

a gain of 22 yards

d)

a loss of 22 yards

55.

Which integer represents this situation? You hike 100 feet down a mountain.

a)

100

b)

-100

c)

10

d)

-10

56.

Which integer represents the situation? You deposit $50 into your bank account.

a)

50

b)

-50

c)

5

d)

-5

57.

∣-5I +I -8I=

a)

-3

b)

-13

c)

13

d)

3

58.

What is the absolute value of | -7 |?

a)

-7

b)

7

c)

-7 and 7

59.

What is the additive inverse of 9?

a)

-9

b)

1/9

c)

0

d)

-1/9

60.

You check the thermometer at 8:00 A.M. and the temperature reads 32 degrees Fahrenheit. You check the temperature again and realized it had dropped 11 degrees. What is the current temperature?

a)

43

b)

-21

c)

21

d)

-43

61.

the temperature in North Carolina is known to fluctuate drastically. On the way to school the temperature was 55 degrees. By noon it had risen 18 degrees and by 3 o'clock it had risen another 10 degrees before dropping 21 degrees when the sun went down. What was the final temperature after the sun went down?

a)

91 degrees

b)

62 degrees

c)

85 degrees

d)

68 degrees

62.

The temperature was -20 degrees in Alaska and 85 degrees in Hawaii. What is the difference between the two temperatures?

a)

-20 +-85=-105

b)

85-(-20)= 105

c)

-20 -(85)= -65

d)

-20 - (-85)= 65

63.

Evaluate:

−28 − (−36)

a)

8

b)

−8

c)

64

d)

−64

64.

Evaluate:

−17 − (−15)

a)

−2

b)

2

c)

32

d)

−32

65.

16 + (-13) + 5=

a)

8

b)

-24

c)

2

d)

34

66.

Shirley spelled 12 of her 15 spelling words correctly on the test. What percent grade did Shirley get on the test?

a)

40%

b)

50%

c)

80%

d)

60%

67.

In Will’s garden, 71 out of 200 plants have developed seeds. What percent is that?

a)

20%

b)

25½%

c)

35½%

d)

70%

68.

What percent of 50 is 20?

a)

40%

b)

25%

c)

2.5%

d)

4%

69.

What is 40% of 230?

a)

92

b)

9200

c)

9.20

d)

575

70.

The movie theater has 250 seats. 225 seats were sold for the current showing. What percent of seats are empty?

a)

10%

b)

20%

c)

80%

d)

90%

71.

In the Central City Grand Prix, out of 30 cars that started the race, 12 of them finished. What percent of the cars finished the race?

a)

20%

b)

40%

c)

60%

d)

80%

72.

On an 88 question test, Phil missed 11 questions. What is his exact grade for that test?

a)

12.5%

b)

13%

c)

87.5%

d)

88%

73.

34% of what number is 51?

a)

69

b)

71

c)

150

d)

196

74.

What is 15% of 82?

a)

12.3

b)

123

c)

1.23

75.

34% of what number is 51?

a)

69

b)

17

c)

150

d)

196

76.

What is 50% of 150?

a)

7.5

b)

75

c)

750

d)

0.75

77.

What is 150% of 158?

a)

237

b)

2.37

c)

23.7

d)

2370

78.

The ratio used to find percent is...

a)

part/whole = %/100

b)

part/whole = 100 / %

c)

whole/part= %/ 100

79.

What is 20% of 75?

a)

15

b)

60

c)

6

d)

1.5

80.

26 is 5% of what number?

a)

1.3

b)

2.5

c)

25.95

d)

520

81.

What is 30% of 80?

a)

30

b)

24

c)

2.4

d)

56

82.

What is 30% of 50?

a)

16

b)

16.3

c)

17.4

d)

15

83.

What is 125% of 84 ?

a)

105

b)

188.5

c)

473.4

d)

356.7

84.

a)

4

b)

12

85.

Solve the proportion:

a)

4

b)

8

c)

14

d)

10

86.

Solve the proportion:

a)

4

b)

21

c)

24

d)

3

87.

Are the two ratios proportional?

a)

YES

b)

NO

88.

The regular price of a scooter is $65.50. It is on sale for $52.40. What is the percent decrease from the regular price to the sale price of the scooter?

a)

35%

b)

25%

c)

30%

d)

20%

89.

Mrs. Ciampa had 27 students in her class last year and this year she had 30 students in her math class. What is the percent of change?

a)

24%

b)

10%

c)

11%

d)

50%

90.

Lacey bought a new purse that originally cost $25 and is on sale for $15. Find the percent of change in the price in the purse.

a)

Decrease of 40%

b)

Decrease of 10%

c)

Decrease of 30%

d)

Decrease of 20%

91.

Cody weighed 110 pounds when he started 6th grade but now weighs 150 pounds as a 7th grader. What is the percent of increase in his weight?

a)

36%

b)

26%

c)

33%

d)

38%

92.

The original price of a camera was $50 and the sale price this week is $38. What is the percent of change in the price of the camera?

a)

24%

b)

12%

c)

20%

d)

22%

93.

Susie got a raise. She was making $8.75 an hour. Now she is making $9.50. What is the percent of change?

a)

6% Increase

b)

7% Increase

c)

8% Increase

d)

9% Increase

94.

Mary lost 30 pounds. Before her diet she weighed 180 pounds. What is the percent of change?

a)

17% Decrease

b)

18% Decrease

c)

19% Decrease

d)

20% Decrease

95.

Kate had $2,251.35 in her bank account. Currently, she has $1,975.86 in her account. Find the percent of change rounded to the nearest percent.

a)

12% decrease

b)

12% increase

c)

14% increase

d)

14% decrease

96.

Last year, 2,376 people attended a summer music festival. This year, attendance was 2,950. What was the percent of change in attendance to the nearest whole percent?

a)

Increase 24%

b)

Increase 19%

c)

Decrease 24%

d)

Decrease 19%

97.

Ann works in a supermarket for $10.00 per hour. She received a raise to $12.00. What is the percent of change in her hourly wage?

a)

Increase 16.67%

b)

Decrease 16.67%

c)

Increase 20%

d)

Decrease 20%

98.

(4+5) ÷ 3 x 6 - 6

a)

0

b)

12

c)

6

d)

8

99.

(6²+ 4) ÷ 10 x 5

a)

20

b)

30

c)

50

d)

90

100.

5 x 3 + 3⁴ ÷ 9 + 1⁵

a)

3

b)

21

c)

2

d)

25

101.

Solve: 5³

a)

25

b)

125

c)

15

d)

243

102.

Solve: 7²

a)

14

b)

128

c)

49

d)

72

103.

Evaluate 5m when m=8

a)

58

b)

13

c)

85

d)

40

104.

Evaluate 8 + g when g=28

a)

36

b)

288

c)

20

d)

828

105.

Evaluate b⁴ when b = 2

a)

4

b)

16

c)

8

d)

24

106.

Use the distributive property to find an equivalent expression of: 5(7m + 9)

a)

35 + 45

b)

35m + 45

c)

7m + 45

d)

80m

107.

Use the distributive property to find an equivalent expression of: 4(b + 6n)

a)

4b + 24n

b)

b + 6n

c)

4 + 6n

d)

28bn

108.

Combine the like terms to create an equivalent expression of:
6m + 4m + 3c + 2c

a)

11m + 6c

b)

10m + 3c + 5c

c)

10m + 5c

d)

15mc

109.

Combine the like terms to create an equivalent expression of:
3d + 4g - 2d + 7g + 5

a)

5d + 11g + 5

b)

5d - 11g + 5

c)

d + 11g +5

d)

d + 16g

110.

Use the distributive property and combine the like terms to create an equivalent expression of:
4(3m + 5) + 5

a)

12m + 25

b)

12m + 40

c)

3m + 40

d)

3m + 25

111.

Use the distributive property and combine the like terms to create an equivalent expression of:
8c + 9(c + 2)

a)

17c + 16

b)

8c + 16

c)

17c + 2

d)

17c + 18

112.

Write an algebraic expression for:
6 minus a number

a)

n - 6

b)

6 - n

c)

6n

d)

6 + n

113.

Write an algebraic expression for:
the product of 5 and a number

a)

5 + n

b)

n + 5

c)

5n

d)

5/n

114.

Write an algebraic expression for:
8 more than a number

a)

8 + n

b)

8n

c)

8 -n

d)

n-8

115.

Write an algebraic expression for:
2 less than the sum of 10 and a number

a)

10n -2

b)

10 + n - 2

c)

2 - 10 + n

d)

2 - 10n

116.

-3a – 5a + 4

a)

2a + 4

b)

-8a - 4

c)

-8a + 4

d)

-2a + 4

117.

_{4x – 3 – 5x - 9}

a)

9x - 12

b)

x + 12

c)

-x - 12

d)

-9x + 12

118.

9(2x + 2y)

a)

36xy

b)

18x + 18y

c)

18x + 18

d)

11x + 11y

119.

3 - 2a + 3a + 5a

a)

5a+3

b)

5a-3

c)

6a + 3

d)

8a+3

120.

-12n - (-13n)

a)

-25n

b)

25n

c)

n

d)

-n

121.

Simplify the expression:
$6-2\left(7x-3\right)$

a)

-14x

b)

-14x + 12

c)

14x

d)

5x +1

122.

5n + 11n

a)

16n

b)

55n

c)

6n

123.

5(a + 6)

a)

5a + 6

b)

a + 30

c)

5a + 30

d)

5a - 30

124.

3(2c - 5)

a)

6c - 15

b)

6c + 15

c)

6c + 15

d)

-6c - 15

125.

The number in front of a variable telling the mathematician how much to multiply the variable by is called the...

a)

Term

b)

Constant

c)

Coefficient

d)

Expression

126.

A number with no variable is called a...

a)

Coefficient

b)

Constant

c)

Term

d)

Expression

127.

These have the the same variable and can, therefore, be combined...

a)

Expressions

b)

Distributive Property

c)

Additive Inverse

d)

Like Terms

128.

Simplify the Expression: 5(x + 2) + 2x

a)

7x + 2

b)

7x + 10

c)

5x + 4

d)

7x + 7

129.

Simplify the Expression: 10x - 3(2x + 8)

a)

4x - 24

b)

-4x + 24

c)

16x - 24

d)

14x - 6

130.

Simplify the Expression: -4(x + 6) + 2(x - 2)

a)

2x + 28

b)

6x - 20

c)

-2x - 28

d)

6x - 28

131.

Simplify the Expression: 2x + 3x - 12x

a)

7x

b)

-7x

c)

-17x

d)

17x

132.

Simplify the Expression: 3(x - y + 5)

a)

3x - 3y + 8

b)

3xy + 15

c)

3x + 3y + 8

d)

3x - 3y + 15

133.

Simplify the Expression: -9x + 17x + (-8x)

a)

34

b)

Zero

c)

-34

d)

1x

134.

Simplify the Expression: 21 - 8x - 4 + 9x

a)

-4x -17

b)

17x + 25

c)

x + 17

d)

17x + 17

135.

12 ÷ 3 x 4
What do you do first?

a)

3x4

b)

12÷4

c)

12÷3

136.

How do you write this in exponent form?
4 * 4 * 4 * 4 * 4 * 4 * 4 * 4

a)

4⁷

b)

65,536

c)

4⁸

d)

7⁴

137.

Simplify by combining like terms:
5a + 2b - 3a + 4

a)

8a + 2b + 4

b)

2a + 2b + 4

c)

8ab

d)

4ab + 4

138.

3x-5x

a)

2x

b)

8x

c)

-2x

d)

15x²

139.

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

a)

5x + 10y

b)

5x + 4y

c)

5x - 4y

d)

5x -10y

140.

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

a)

4x² - 5x + 11

b)

11x + 11

c)

16x² - 5x + 11

d)

10x²

141.

Simplify the following expression:
-7x +5 (1 - 8x)

a)

-33x + 5

b)

5 + 33x

c)

47x + 5

d)

5 - 47x

142.

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

a)

13 + 6x

b)

6x - 3

c)

6x - 13

d)

6x + 3

143.

-9n + 12n + 7

a)

28n

b)

10n

c)

21n + 7

d)

3n + 7

144.

Solve 2x - 3 = 1

a)

3

b)

2

c)

1

d)

-2

145.

Solve -3x + 5 = -16

a)

9

b)

8

c)

-7

d)

7

146.

Solve 9 + 3x = 10

a)

2/3

b)

1/3

c)

-1/3

d)

4

147.

What is the first step to solve this equation:
-11 - 3x = 44

a)

Add 3 to both sides

b)

Subtract 11 from both sides

c)

Add 11 to both sides

d)

Divide 3 on both sides.

148.

Solve for x.

a)

x = 21

b)

x = 7

c)

x = −21

d)

x = 4

149.

WRITE AN EQUATION
Aliyah had $24 to spend on seven pencils. After buying them she had $10. How much did each pencil cost?

a)

24-10=7x

b)

24-7x=10

c)

10+7x=24

d)

10+x=14

150.

What inequality does the number line graph represent?

a)

x >= 3

b)

x > 3

c)

x < -3

d)

x <= 3

151.

What inequality does the number line graph represent?

a)

2x +1 < -3

b)

x + 2 < 4

c)

-x + 3 > 1

d)

x + 4 >= 2

152.

Does the given value make the inequality true? x + 9 > 21, when x = 15

a)

True

b)

Not True

153.

When you graph an inequality, you used a closed dot when you use which symbols?

a)

≤, ≥

b)

<, >

154.

Solve for t.

6t + 4 ≤ -2

a)

t ≤ -1

b)

t ≤ 1

c)

t=1

d)

1=t

155.

Solve for k.
2k - 9≤ -19

a)

k ≤ -5

b)

k ≤ 5

c)

k < -5

d)

k < 5

156.

3x - 2 ≥ 34

a)

x ≥ -12

b)

x ≤ -12

c)

x ≤ 12

d)

x ≥ 12

157.

Solve

a)

n < 6

b)

n > 6

c)

n < 14

d)

n > 14

158.

Do I need to flip my sign?
-3x ≥ 12

a)

Yes

b)

No

159.

a)

greater than

b)

less than

c)

less than or equal to

d)

greater than or equal to

160.

a)

greater than

b)

less than

c)

less than or equal to

d)

greater than or equal to

161.

Which inequality can be represented by the graph?

a)

x < 5

b)

x > 5

c)

x ≤ 5

d)

x ≥ 5

162.

Which inequality can be represented by the graph?

a)

x < 5

b)

x > 5

c)

x ≤ 5

d)

x ≥ 5

163.

Which inequality matches the graph?

a)

x<3

b)

x>3

c)

x<3

d)

x>3

164.

When the following inequality is graphed, what will it look like?

2 > f

a)

open circle

b)

closed circle

165.

What inequality does the number line graph represent?

a)

x > 5

b)

x < −5

c)

x ≥ 5

d)

x ≥ −5

166.

A student must be at least 15 years old to obtain a driver’s permit.

a)

x > 15

b)

x < 15

c)

x ≤ 15

d)

x ≥ 15

167.

To order from the kids menu a person must be no more than 12 years old.

a)

x > 12

b)

x < 12

c)

x ≥ 12

d)

x ≤ 12

168.

Yellow Cab Taxi charges a $1.75 flat rate in addition to $0.65 per mile. Katie has no more than $10 to spend on the taxi ride.

a)

1.75 + 0.65m < 10

b)

1.75 + 0.65m > 10

c)

1.75m + 0.65 < 10

d)

1.75m + 0.65 > 10

169.

A photograph in a catalog has a scale of 2 in: 5 ft. A tent in the photograph is 3 inches long. How long is the tent?

a)

7.5 ft

b)

8 ft

c)

8.5 ft

d)

9 ft

170.

a)

336 square centimeters

b)

110 square meters

c)

588 square meters

d)

1,029 square meters

171.

a)

60°

b)

140°

c)

40°

d)

160°

172.

The height of a tower on a scale drawing is 18 centimeters. The scale is 2 cm: 19 m. What is the actual height of the tower?

a)

342 m

b)

171 m

c)

684 m

d)

36 m

173.

A group decides to go white-water rafting on a river. The map they have of the river has the scale 3 inches: 7 miles. On the map, the distance between the start point and the end point of their trip is 15 inches. What is the actual distance?

a)

49 mi

b)

6.43 mi

c)

2.33 mi

d)

35 mi

174.

On a map, the distance between two cities is 7.3 cm. What is the actual distance between these two cities if the map scale is 1 cm:50 km?

a)

365 cm

b)

365 km

c)

400 km

d)

500 km

175.

A map of Australia has a scale of 1 cm : 105 km. If the distance between Hobart and Sydney is 1,063 kilometers, how far apart are they on the map, to the nearest tenth of a centimeter?

a)

141 cm

b)

10.1 cm

c)

1168.4 cm

d)

14.1 cm

176.

On a scale drawing with a scale of 1 in:5 ft, a tree is 5 in. tall. How tall is the actual tree?

a)

25 in

b)

10 ft

c)

25 ft

d)

30 ft

177.

a)

b)

c)

d)

178.

a)

47°

b)

53°

c)

137°

d)

86°

179.

∠O and ∠P are complementary. If m∠O=31.3°, what is m∠P?

a)

m∠P=58.7°

b)

m∠P=148.7°

c)

m∠P=121.3°

d)

m∠P=31.3°

180.

The right rectangular prism has a square base. The following could be the shape of a cross section of the prism EXCEPT:

a)

rectangle

b)

circle

c)

square

d)

triangle

181.

What is the measure of ∠RUP?

a)

45°

b)

90°

c)

135°

d)

150°

182.

Which describes the relationship between ∠TUP and ∠TUS?

a)

adjacent angles

b)

complementary angles

c)

vertical angles

d)

acute angles

183.

Find the area of the circle

a)

43.96

b)

153.86

c)

87.82

d)

307.72

184.

Find the area of the circle

a)

56.52

b)

254.34

c)

1017.36

d)

113.04

185.

what is the area of a circle with the diameter of 10cm ?

a)

66cm

b)

78.5cm

c)

66.5cm

d)

10m

186.

find the area of the circle below.

a)

100 cm

b)

225 cm

c)

9 cm

d)

28.26 cm

187.

Marisa purchases a pot for her father's garden. The diameter of the bottom of the pot is 18 cm. What is the area of the pot's bottom? (Round to the nearest whole number.)

a)

28 cm²

b)

57 cm²

c)

254 cm²

d)

1017 cm²

188.

a line that goes from one edge of the circle to another and crosses the center point

a)

center

b)

diameter

c)

dime eater

d)

radius

189.

a line from the center point to the edge of the circle

a)

diameter

b)

radio

c)

radius

d)

pi

190.

What is the formula for area of a circle given the radius?

a)

A = πr

b)

A = 2πr

c)

A = πd

d)

A = πr²

191.

What is the area of a circle with a radius of 21 cm?

a)

1384.74 cm²

b)

2142.12 cm²

c)

4348.08 cm²

d)

1289.12 cm²

192.

What is the area of this circle?

a)

82.13 m²

b)

78.50 m²

c)

314.16 m²

d)

170.12 m²

193.

The diameter of the face-off circle on an ice-hockey rink is 30 feet. Find its area.

a)

675.6 ft²

b)

29.67 ft²

c)

545.8 ft²

d)

706.5 ft²

194.

Shring's dining room table is round and has a radius of 4.5 feet. What is the tabletop's area?

a)

63.585 ft²

b)

68.345 ft²

c)

64.585 ft²

d)

61.345 ft²

195.

Hannah drew a circle with a radius of 30 cm. Jonas drew a circle with a radius of 20 cm. What is the approximate difference in the areas of their circles?

a)

2,826 cm²

b)

1,570 cm²

c)

1,256 cm²

d)

314 cm²

196.

What is the formula for finding the circumference of a circle?

a)

C = r²

b)

C = rd

c)

A = π·r²

d)

C = π·d

197.

What two formulas can you use to find the circumference?

a)

C = π·d

b)

C = π·r²

c)

C = 2·π·r

d)

C = d²

198.

What does C represent in the formula?

C = π·d

a)

Pi

b)

Circumference

c)

Diameter

d)

Area

199.

What does d represent in the formula?

C = π·d

a)

diameter

b)

radius

c)

pi

d)

3.14

200.

What is the diameter of a circle?

a)

the distance around a circle

b)

the area of a circle

c)

halfway through a circle

d)

a line through the center of a circle

201.

What is the circumference of a circle?

a)

the distance around a circle

b)

the area of a circle

c)

halfway through a circle

d)

a line through the center of a circle

202.

What number represents π?

a)

31.4

b)

4.13

c)

3.14

d)

34.1

203.

Find the circumference of the circle.

a)

31.4 cm

b)

78.5 cm

c)

314 cm

d)

15.7 cm

204.

Find the circumference of the circle.

a)

78.5 cm

b)

15.7 cm

c)

7.85 cm

d)

19.6 cm

205.

Find the circumference of the circle.

a)

18.8 cm

b)

113 cm

c)

37.7 cm

d)

452.2 cm

206.

Find the circumference of the circle.

a)

38.47 cm

b)

10.99 cm

c)

43.96 cm

d)

21.98 cm

207.

Find the circumference of the circle.

a)

14.13 cm

b)

63.56 cm

c)

28.26 cm

d)

127.17 cm

208.

What is volume?

a)

The amount of space of a 2-D object

b)

The amount of space in a 3-D object

c)

Water

d)

Area

209.

B represents...

a)

Area of Base

b)

Base

c)

Bottom

d)

Area of Bridge

210.

a)

Prisms

b)

Pyramids

c)

Cones

d)

Spheres

211.

Find the volume of the figure.

a)

63 cm³

b)

91 cm³

c)

819 cm³

d)

409.5 cm³

212.

Find the volume of the figure. Round to the nearest tenth.

a)

80 cm³

b)

40 cm²

c)

80 cm²

d)

40 cm³

213.

Find the volume of the figure. Round to the nearest whole number.

a)

1,944 cm³

b)

108 cm³

c)

972 cm³

d)

216 cm³

214.

Find the volume of the figure.

a)

150 in³

b)

100 in³

c)

300 in³

d)

180 in³

215.

10. A fish-tank has a length of 45 centimeters, a width of 25 centimeter and a depth of 10 centimeter. Find the volume of the fish-tank.

a)

10250 cm3

b)

11250 cm3

c)

10000cm3

d)

11050 cm3

216.

what is the volume?

a)

72

b)

27

c)

1.5

d)

272

217.

The volume of a rectangular prism is 125 units ³. If the height is 25 units, what is the area of the base?

a)

5

b)

3,125

c)

15

d)

25

218.

a)

1120 ft2

b)

2011 ft2

c)

120 ft3

d)

1120 ft3

219.

a)

168 ft2

b)

168 in3

c)

168 ft3

d)

168 in2

220.

a)

410 cm3

b)

420 cm3

c)

402 cm3

d)

401 cm3

221.

a)

168 ft2

b)

168 in3

c)

168 ft3

d)

168 in2

222.

a)

410 cm3

b)

420 cm3

c)

402 cm3

d)

401 cm3

223.

What shape is this?

a)

Pyramid

b)

Cylinder

c)

Circle

d)

Cube

224.

Find the volume of the Cylinder

a)

7230

b)

6621

c)

1130

d)

907

225.

Find the Volume if the height is 10 cm and radius 3 cm?

a)

250

b)

200

c)

283

d)

180

226.

Find the Volume of the Cylinder

a)

1178 ft³

b)

4712 ft³

c)

7069 ft³

d)

3534 ft³

Honors Midterm Review

Total questions: 226

Worksheet time: 38hrs 40mins