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Worksheets

Y10 Paper 1 Revision

Total questions: 213

Worksheet time: 8hrs 39mins

Name
Class
Date
1.
a)

4 11/30

b)

2 1/30

c)

2 11/30

d)

4 2/11

2.
a)

4 11/30

b)

2 1/30

c)

2 11/30

d)

4 2/11

3.
a)

8 11/12

b)

2 5/12

c)

8 1/12

d)

2 1/12

4.
a)

8 11/12

b)

2 5/12

c)

8 1/12

d)

2 1/12

5.
a)

8 23/40

b)

4 7/40

c)

8 22/40

d)

4 2/40

6.
a)

8 23/40

b)

4 7/40

c)

8 22/40

d)

4 2/40

7.
a)

6 5/12

b)

1 11/12

c)

6 5/24

d)

2 1/12

8.
a)

6 5/12

b)

1 11/12

c)

6 5/24

d)

2 1/12

9.
a)

2 11/12

b)

1 11/12

c)

9 5/12

d)

8 17/12

10.
a)

7 1/2

b)

6 1/2

c)

7 5/12

d)

6 7/12

11.
a)

6 20/21

b)

7 1/21

c)

11 13/21

d)

7 13/21

12.
a)

11 3/35

b)

10 38/35

c)

4 18/35

d)

4 2/35

13.
1⁄2 × 3 ⁄4 =
a)
3⁄8
b)
3⁄4
c)
1⁄2
d)
1⁄4
14.
4⁄5 × 10⁄12 =
a)
40⁄50
b)
1⁄3
c)
50⁄48
d)
2⁄3
15.
41⁄2 × 32⁄3 =
a)
121⁄2
b)
33⁄2
c)
1⁄3
d)
16
16.
51⁄2 ÷ 4⁄5 =
a)
67⁄8
b)
10
c)
44⁄10
d)
11⁄4
17.
3⁄7 ÷ 2⁄5 =
a)
6⁄35
b)
15⁄14
c)
14⁄15
d)
1⁄7
18.
51⁄2 ÷ 4⁄5 =
a)
67⁄8
b)
10
c)
44⁄10
d)
11⁄4
19.
3⁄4 ÷ 41⁄2 =
a)
27⁄8
b)
36⁄6
c)
1⁄6
d)
6
20.
Multiply these fractions
a)
10 / 15
b)
15 / 10
c)
2 / 3
d)
50 / 3
21.
Divide
a)
72 / 4
b)
3 / 6
c)
48 / 6
d)
18 / 4
22.
Change 2  6/7 to an improper fraction.
a)
15/7
b)
20/7
c)
19/7
d)
44/7
23.
What is the first step in changing a mixed number to an improper fraction?
a)
Add the numerator and denominator
b)
Add the whole number to the numerator
c)
Multiply the numerator and denominator
d)
Multiply the whole number and the denominator
24.
Change 33/4 to a mixed number.
a)
8  1/4
b)
8  3/4
c)
7  1/4
d)
7  2/4
25.
What is the reciprocal of 5?
a)
5/1
b)
1/5
26.
Multiply and simplify if possible.
a)
1
b)
⁶ / ₁ ₃
c)
2 ⅓
d)
2 ⅙
27.

What is the reciprocal of 6 3/4?

a)

27/4

b)

6 4/3

c)

4/27

d)

4/21

28.

True or False:


When writing

a number in standard form,

the first number must be

greater than or equal to 1 but less than 10.

a)

FALSE

b)

TRUE

29.

True or False:


13.7 × 103 is written in standard form.

a)

True

b)

False

30.

What is 6.7 × 104 written

as an ordinary number?

a)

67000

b)

6700

c)

670000

d)

0.00067

31.

What is 3 × 102 written

as an ordinary number?

a)

300

b)

3000

c)

0.03

d)

0.3

32.

What is 45,000 written in standard form?

a)

45 × 103

b)

4.5 × 104

c)

4.5 × 103

33.

What is 162000

written in standard form?

a)

1.62 × 106

b)

1.62 × 105

c)

162,000

34.

Write the number 3200 in standard form.

a)

32 x 102

b)

3.2 x 102

c)

3.2 x 103

d)

3.2 x 104

35.

Write this as an ordinary number: 5.6 x 103

a)

5600

b)

560

c)

0.56

d)

56000

36.

Write this as an ordinary number: 4.03 x 105

a)

403 000

b)

4 030 000

c)

40 300

d)

400 000

37.

What is 6.7 × 104 written

as an ordinary number?

a)

67000

b)

6700

c)

670000

d)

0.00067

38.

What is 45,000 written in standard form?

a)

45 × 103

b)

4.5 × 104

c)

4.5 × 103

39.

Write 3.75×1053.75\times10^5  in standard form

a)

It is already in standard form

b)

375×103375\times10^3  

c)

37.5×10437.5\times10^4  

d)

0.375×1060.375\times10^6  

40.

Write the number 45 000 000 in standard form.

a)

4.5 x 107

b)

4.5 x 106

c)

45 x 107

d)

4 x 108

41.

Write the number 3,400,000 in standard form

a)

3.4 × 106

b)

3.4 × 107

c)

34 × 105

d)

3.4 × 10-5

42.

Write the number 82,300,000 in standard form

a)

8.23 × 105

b)

8.23 × 106

c)

8.23 × 107

d)

8.23 × 108

43.

Write the number 105,000,000 in standard form

a)

10.5 × 107

b)

10.5 × 108

c)

1.05 × 107

d)

1.05 × 108

44.

Write the number 97,340,000,000 in standard form

a)

9.734 × 1010

b)

9.734 × 1011

c)

9.734 × 109

d)

9.734 × 1012

45.

Write the number 40,021,000,000,000 in standard form

a)

4.021 × 1012

b)

4.0021 × 1012

c)

4.0021 × 1013

d)

4.021 × 1013

46.

Write the number 0.0000037 in standard form

a)

3.7 × 10-6

b)

3.7 × 106

c)

3.7 × 10-5

d)

3.7 × 105

47.

Write the number 0.00004 in standard form

a)

4 × 10-4

b)

4 × 104

c)

4 × 105

d)

4 × 10-5

48.

Write the number 0.000000617 in standard form

a)

6.17 × 10-9

b)

6.17 × 10-6

c)

6.17 × 10-7

d)

6.17 × 10-8

49.

Write 3.1 × 109 as an ordinary number...

a)

310,000,000

b)

31,000,000

c)

3,100,000,000

d)

31,000,000,000

50.

Write 2.03 × 107 as an ordinary number...

a)

2,030,000

b)

20,300,000

c)

203,000,000

d)

2,030,000,000

51.

Write 8.98 × 103 as an ordinary number...

a)

8980

b)

898000

c)

0.000898

d)

0.00898

52.

Write 7.4 × 10-5 as an ordinary number...

a)

0.000074

b)

740,000

c)

7,400,000

d)

0.0000074

53.

Write 8.35 × 10-4 as an ordinary number...

a)

0.0000835

b)

0.000835

c)

8350

d)

8,350,000

54.

Write 2 × 10-15 as an ordinary number...

a)

0.00000000000002

b)

0.000000000000002

c)

0.0000000000000002

d)

0.00000000000000002

55.

Evaluate...


(2.6 × 107) × (2 × 109)

a)

5.2 × 1016

b)

5.2 × 1017

c)

5.4 × 1015

d)

5.4 × 1016

56.

Evaluate...


(6.1 × 1013) × (3 × 109)

a)

18.3 × 1022

b)

18.3 × 1023

c)

1.83 × 1022

d)

1.83 × 1023

57.

Evaluate...


(5.2 × 1018) × (2 × 105)

a)

10.4 × 1023

b)

1.04 × 1024

c)

10.4 × 1024

d)

1.04 × 1023

58.

Evaluate...


(8 × 10-4) × (1 × 10-9)

a)

8 × 105

b)

8 × 10-5

c)

8 × 10-13

d)

8 × 1013

59.

Evaluate...


(5.2 × 1017) ÷ (2 × 105)

a)

2.6 × 1012

b)

2.6 × 1013

c)

2.6 × 1011

d)

2.6 × 1022

60.

Evaluate...


(7 × 1024) ÷ (2 × 108)

a)

3.5 × 1016

b)

3.5 × 1018

c)

3.5 × 1032

d)

3.5 × 103

61.

Evaluate...


(8 × 1013) ÷ (2 × 10-2)

a)

4 × 1015

b)

4 × 1011

c)

4 × 10-11

d)

4 × 10-15

62.

Evaluate...


(6 × 10-8) ÷ (2 × 105)

a)

3 × 1013

b)

3 × 103

c)

3 × 10-3

d)

3 × 10-13

63.

Evaluate...


(3.2 × 1010) ÷ (2 × 1015)

a)

1.6 × 10-5

b)

2.1 × 10-25

c)

1.6 × 10-25

d)

2.1 × 10-5

64.

Evaluate...


(2 × 10-3) ÷ (4 × 109)

a)

2 × 10-12

b)

0.5 × 10-12

c)

0.5 × 10-11

d)

5 × 10-11

65.

Evaluate...


(4 × 103) × (8 × 1011)

a)

32 × 1014

b)

3.2 × 1014

c)

32 × 1015

d)

3.2 × 1015

66.

Evaluate...


(5 × 108) × (6 × 1012)

a)

30 × 1020

b)

3 × 1020

c)

30 × 1021

d)

3 × 1021

67.

Evaluate...


(3 × 10-2) × (6 × 109)

a)

18 × 107

b)

1.8 × 108

c)

18 × 1011

d)

1.8 × 1012

68.

Evaluate...


(1.2 × 105) × (4 × 106)

a)

4.8 × 1011

b)

4.8 × 1012

c)

4.8 × 1010

d)

4.8 × 1013

69.

Evaluate...


(2.6 × 107) × (2 × 109)

a)

5.2 × 1016

b)

5.2 × 1017

c)

5.4 × 1015

d)

5.4 × 1016

70.

Evaluate...


(6.1 × 1013) × (3 × 109)

a)

18.3 × 1022

b)

18.3 × 1023

c)

1.83 × 1022

d)

1.83 × 1023

71.

Evaluate...


(5.2 × 1018) × (2 × 105)

a)

10.4 × 1023

b)

1.04 × 1024

c)

10.4 × 1024

d)

1.04 × 1023

72.

Evaluate...


(8 × 10-4) × (1 × 10-9)

a)

8 × 105

b)

8 × 10-5

c)

8 × 10-13

d)

8 × 1013

73.

Evaluate...


(5.2 × 1017) ÷ (2 × 105)

a)

2.6 × 1012

b)

2.6 × 1013

c)

2.6 × 1011

d)

2.6 × 1022

74.

Evaluate...


(7 × 1024) ÷ (2 × 108)

a)

3.5 × 1016

b)

3.5 × 1018

c)

3.5 × 1032

d)

3.5 × 103

75.

Evaluate...


(8 × 1013) ÷ (2 × 10-2)

a)

4 × 1015

b)

4 × 1011

c)

4 × 10-11

d)

4 × 10-15

76.

Evaluate...


(6 × 10-8) ÷ (2 × 105)

a)

3 × 1013

b)

3 × 103

c)

3 × 10-3

d)

3 × 10-13

77.

Evaluate...


(3.2 × 1010) ÷ (2 × 1015)

a)

1.6 × 10-5

b)

2.1 × 10-25

c)

1.6 × 10-25

d)

2.1 × 10-5

78.

Evaluate...


(2 × 10-3) ÷ (4 × 109)

a)

2 × 10-12

b)

0.5 × 10-12

c)

0.5 × 10-11

d)

5 × 10-11

79.
What is a number with only 2 factors?
a)
prime
b)
composite
c)
factor
d)
multiple
80.
The only factors that prime numbers have are:
a)
0 and 1
b)
0 and itself
c)
1 and itself
d)
1
81.
Which number is NOT a factor of 10?
a)
1
b)
2
c)
3
d)
5
82.
Which number is the only even prime number?
a)
0
b)
2
c)
1
d)
3
83.
Find the prime number.
a)
10
b)
9
c)
7
d)
4
84.
Which number is NOT a factor of 10?
a)
1
b)
2
c)
3
d)
5
85.
Which number listed below is a prime number?
a)
1
b)
37
c)
63
d)
33
86.
Which is a prime number?
a)
15
b)
17
c)
21
d)
39
87.
Is 33 a prime or composite number?
a)
Prime
b)
Composite
c)
Neither
88.
Find the Greatest  Common Factor (GCF) of 14 & 22.
a)
1
b)
2
c)
7
d)
14
89.
Find the Greatest Common Factor (GCF) of 60 and 75
a)
1
b)
3
c)
5
d)
15
90.
Find the prime factorization of 40
a)
2 x 5 x 2
b)
2 x 20
c)
5 x 8
d)
2 x 2 x 2 x 5
91.
Prime numbers have _____ factors.
a)
no
b)
3
c)
1
d)
2
92.
What is the prime factorization of 15?
a)
3x3x3
b)
2x2x5
c)
15
d)
3x5
93.
Which one shows ALL of the factors of 6?
a)
1, 6, 12
b)
1, 2, 3, 6
c)
1, 2, 3,
d)
1, 6
94.
Which number is neither prime nor composite?
a)
1
b)
2
c)
3
d)
4
95.
Which one lists ALL of the factors of 18?
a)
1, 2, 9, 18
b)
1, 18
c)
1, 2, 3, 6, 9, 18
d)
2, 3, 6, 9
96.

Write 36 as the product of it's prime factors...

a)

2 x 2 x 3 x 3

b)

2 x 2 x 2 x 3

c)

22 x 32

d)

22 x 3

97.

Which is not a factor of 24?

a)

2

b)

3

c)

4

d)

5

98.

Which is a prime factor of 60?

a)

2

b)

4

c)

6

d)

8

99.

Write 62 x 63 as a single power

a)

126

b)

66

c)

65

d)

365

100.
Write 2 x 2 x 2 x 2 in index form
a)
23
b)
25
c)
16
d)
24
101.
Simplify 53 x 54
a)
57
b)
257
c)
512
102.
Simplify 65 x 6 x 63
a)
68
b)
2168
c)
69
d)
2169
103.
Simplify 53 x 54
a)
512
b)
57
c)
2512
d)
257
104.

a2 × a3

a)

2a5

b)

2a3

c)

a5

d)

5a

105.

a × a2 × a3

a)

a6

b)

a5

c)

3a5

d)

6a

106.

a × a × a × a

a)

4a

b)

a4

c)

4a4

d)

2a2

107.

a6 × a × a4

a)

a11

b)

a13

c)

a9

d)

a12

108.

x2 ×x3x^2\ \times x^3  

a)

x5x^5  

b)

x4x^4  

c)

x6x^6  

d)

x1x^1  

109.

Simplify a2 × a5.

a)

a10

b)

a7

c)

7a

d)

2a7

110.

Simplify a8 ÷ a4.

a)

a12

b)

2a

c)

a4

d)

a2

111.

Simplify (2a3)2 .

a)

2a5

b)

4a5

c)

2a6

d)

4a6

112.

Simplify (5x-2)0 .

a)

-2

b)

1

c)

3

d)

5

113.

Simplify 3x-2 .

a)

-6x

b)

3 / x2

c)

1 / 3x2

d)

1 / 6x

114.

Convert the above into index form.

a)

a6/5

b)

1/6 a5

c)

5/6 a

d)

a5/6

115.
Write 2 x 2 x 2 x 2 in index form
a)
23
b)
25
c)
16
d)
24
116.
Write 62 x 63 as a single power
a)
7776
b)
66
c)
65
d)
365
117.
Write 95 ÷ 93 as a single power
a)
92
b)
98
c)
915
118.
(3x2y3)2
a)
9x4y6
b)
3x4y5
c)
6x4y6
d)
9xy
119.
Simplify the following expression: 
xy-7
a)
xy7
b)
x/y7
c)
x7/y
d)
x7y
120.
Simplify 5-2
a)
-10
b)
1/25
c)
1/(5)2
d)
-1/10
121.
a×a×a×a
a)
4a
b)
a4
c)
4a4
d)
2a2
122.

52 x 53 =

a)

55

b)

56

c)

255

d)

256

123.

c5 ÷ c

a)

5

b)

5c

c)

c4

d)

c5

124.

(b2)3

a)

b5

b)

2b3

c)

3b6

d)

b6

125.

(b3)7

a)

b21

b)

b3

c)

3b7

d)

7b3

126.

Simplify

a)

2a-3

b)

4a-3

c)

8a-3

d)

16a-3

127.
According to exponent rules, when we divide powers we _______ the exponents.
a)
add
b)
subtract
c)
multiply
d)
divide
128.
According to exponent rules, when we multiply powers we _______ the exponents.
a)
add
b)
subtract
c)
multiply
d)
divide
129.

Here are the first five terms in a number sequence.


7 10 13 16 19


Find the nth term of this sequence

(a)  

130.

A number sequence has nth term 6n + 3


Write down the first four terms of this sequence

(a)  

131.

Sara says that 1008 is a term in the sequence 6n + 3. Explain why she is wrong.

4 lines
132.

A sequence of numbers is shown below.


1 5 9 13 17 ... ...


Find the nth term

(a)  

133.

The nth term of a number sequence is given by 5n + 2


Find the 11th term

(a)  

134.

The first 5 terms in a number sequence are


10 7 4 1 -2


Find the nth term

(a)  

135.

The nth term of a sequence is 4 - 2n.


Find the difference between the 5th and 11th term.

(a)  

136.

The nth term of a sequence is 3n + 1.


Will this?

A - Always be a multiple of 5?

B - Sometimes be a multiple of 5?

C - Never be a multiple of 5?

a)

A

b)

B

c)

C

137.

The nth term of a sequence is 5n -1.


Will this?

A - Always be a multiple of 5?

B - Sometimes be a multiple of 5?

C - Never be a multiple of 5?

a)

A

b)

B

c)

C

138.

The nth term of a sequence is 150 - 4n.


Work out the first negative term?

(a)  

139.
Solve:
7x = 3x + 24
a)
6
b)
10
c)
14
d)
4
140.
Solve:
30 + 6t = 11t
a)
3
b)
5
c)
6
d)
30
141.
Solve:
10x + 9 = 4x - 9
a)
0
b)
3
c)
-3
d)
-18
142.
Solve:
8w - 8 = -4w + 16
a)
8
b)
16
c)
24
d)
2
143.
Solve:
7w + 5 = 3w - 15
a)
5
b)
-2
c)
2
d)
-5
144.
Solve for x:
4(1-x) + 3x = -2(x+1)
a)
x = -6
b)
x = 6
c)
x = 3
145.
Solve:
2(4x-3) - 8 = 4 + 2x
a)
x = 5/3
b)
x = 3
c)
x = 1
d)
x = 2
146.
Solve:
5y + 34 = -2(-7y+1)
a)
y = -4
b)
y = 9
c)
y = 4
d)
y = 36/19
147.
Solve the equation:
4x - 5x + 9 = 5x - 9
a)
x = -3
b)
x = 9
c)
x = 3
d)
x = -9
148.
Solve the equation:
-8x - 8 + 3(x-2) = -3x + 2
a)
x = -8
b)
x = 8
c)
x = 2
d)
x = -2
149.
What is the measure of angle b?
a)
198*
b)
56*
c)
63*
d)
36*
150.
What is the measure of angle A in the triangle?
a)
116*
b)
25*
c)
62*
d)
54*
151.
Solve for x THEN find the degrees for angle A.
a)
44o
b)
96o
c)
-14o
d)
63o
152.
What is the equation of the line?
a)
y = 0
b)
y = 1
c)
y = 2
d)
x = 1
153.

Which line has the equation

y = 2x + 1

a)
b)
c)
d)
154.

Which line has the equation

y = x + 2

a)
b)
c)
d)
155.

Which line has the equation

y = x - 2

a)
b)
c)
d)
156.

Select the line with the equation:


y = 2x + 2

a)
b)
c)
d)
157.

Select the line with the equation:


y = 2x - 2

a)
b)
c)
d)
158.

Select the line with the equation:


y = -2x + 2

a)
b)
c)
d)
159.

Select the line with the equation:


y = -2x - 2

a)
b)
c)
d)
160.

Select the line with the equation:


y = 0.5x + 0.5

a)
b)
c)
d)
161.

Select the line with the equation:


y = 2x + 0.5

a)
b)
c)
d)
162.

Select the line with the equation:


y = x + 2

a)
b)
c)
d)
163.

Select the line with the equation:


y = 2x + 1

a)
b)
c)
d)
164.

Solve
3x+y=13x+y=1  
x−2y=19x-2y=19  



a)

x=−4, y=3x=-4,\ y=3  

b)

x=3, y=−4x=3,\ y=-4  

c)

x=3, y=−8x=3,\ y=-8  

d)

x=4, y=8x=4,\ y=8  

165.

Solve
3x + 4y = 73x\ +\ 4y\ =\ 7  
5x−2y=165x-2y=16  

a)

x = 3, y = −12x\ =\ 3,\ y\ =\ -\frac{1}{2}  

b)

x=−3, y = 12x=-3,\ y\ =\ \frac{1}{2}  

c)

x=12, y=−3x=\frac{1}{2},\ y=-3  

d)

x=−12, y=−3x=-\frac{1}{2},\ y=-3  

166.

Solve
3x−4y=113x-4y=11
5x+6y=125x+6y=12  

a)

x=0.5, y=−3x=0.5,\ y=-3  

b)

x=3, y=0.5x=3,\ y=0.5  

c)

x=3, y=−0.5x=3,\ y=-0.5  

d)

x=6, y=2x=6,\ y=2  

167.

Solve
2x+3y=02x+3y=0  
x−3y=9x-3y=9  



a)

x=2, y=−3x=2,\ y=-3  

b)

x=3, y=−2x=3,\ y=-2  

c)

x=−3, y=2x=-3,\ y=2  

d)

x=−2, y=3x=-2,\ y=3  

168.

Solve
8c+3d=−358c+3d=-35  
5c=−22−2d5c=-22-2d  

a)

c=4, d=−1c=4,\ d=-1  

b)

c=−4, d=−1c=-4,\ d=-1  

c)

c=−1, d=4c=-1,\ d=4  

d)

c=1, d=−4c=1,\ d=-4  

169.

Solve:


3x - y = 11

x + y = 5

a)

x = 4

y = 1

b)

x = 4

y = -1

c)

x = -4

y = 1

d)

x = -4

y = -1

170.

Solve:

2x + 3y = 5

x + 3y = 7

a)

x = -2

y = 3

b)

x = -2

y = -3

c)

x = 2

y = 3

d)

x = 2

y = -3

171.

Solve:

2x + 5y = 29

x + 5y = 22

a)

x = 7

y = 3

b)

x = -7

y = -3

c)

x = 7

y = -3

d)

x = -7

y = 3

172.

Solve:

3x + 5y = 4

4x - 5y = -18

a)

x = -2

y = 2

b)

x = -2

y = -2

c)

x = 2

y = -2

d)

x = 2

y = 2

173.

Solve:

3x - 4y = 26

2x - 4y = 20

a)

x = 6

y = -2

b)

x = -6

y = -2

c)

x = -6

y = 2

d)

x = 6

y = 2

174.

Solve:

2x + y = 16

4x - y = 2

a)

x = 3

y = 10

b)

x = -3

y = -10

c)

x = -3

y = 10

d)

x = 3

y = -10

175.

Solve:

4x - y = 17

7x - y = 32

a)

x = 5

y = 3

b)

x = -5

y = 3

c)

x = 5

y = -3

d)

x = -5

y = -3

176.

Solve:

3x + 2y = 15

7x + 2y = 19

a)

x = 1

y = 6

b)

x = -1

y = 6

c)

x = 1

y = -6

d)

x = -1

y = -6

177.

Solve for (x,y)

-2x + 6y = 16

-4x - 3y = 2

a)

(2,2)

b)

(-2, -2)

c)

(-2,2)

d)

(2,1)

178.

Some horses and chickens are in a pasture. If there are a total of 28 animals and 80 legs, how many chickens and how many horses are there? (Hint: Write simultaneous equations and then solve)

a)

10 horses, 18 chickens

b)

16 horses, 12 chickens

c)

12 horses, 16 chickens

d)

18 horses, 10 chickens

179.
A man has 100 shares of stock A and 200 shares of stock B. The total value is $420. If he sells 50 shares of stock A and buys 60 shares of stock B the value is now $402. Find the price of each share.
a)
A = $2, B = $1
b)
A = $1, B = $2
c)
A = $1.20, B = $1.80
d)
A = $1.80, B = $1.20
180.
A theatre can hold 200 people. If the price of admission is $5 for an adult and $2 per child, find the number of each if the theatre is full and the profit is $577.
a)
59 adults and 141 children
b)
40 adults and 160 children
c)
60 adults and 140 children
d)
41 adults and 159 children
181.
Rectangle A is 3 times longer than rectangle B and twice as wide. If the perimeter of A is 50cm and the perimeter of B is 20cm, find the length and width of A.
a)
15 and 20
b)
5 and 15
c)
15 and 10
d)
5 and 10
182.
Is the red line a radius or diameter of the circle?
a)
Radius
b)
Diameter
183.
What is the radius of this circle?
a)
18in
b)
36in
c)
9in
d)
8in
184.
A ball has a circumference of 9.42 cm. What is the diameter?
a)
29.5788 cm
b)
59.1576 cm
c)
3 cm
d)
1.5 cm
185.
Steven purchases a bowl. The diameter of the bowl is 14 cm.
What is the distance around the bowl?
a)
21.98 cm
b)
43.98 cm
c)
87.96 cm
d)
7 cm
186.
What is the diameter?
a)
8cm
b)
16cm
c)
10cm
d)
4cm
187.

A cruise ship has a large, circular window. It has a diameter of 6 meters. How many square meters of glass is the window made of?

a)

31.25 m2

b)

29.55 m2

c)

30.36 m2

d)

28.27 m2

188.
Find the radius of a circle if the area is 201.1 mi2
a)
10 mi
b)
8mi
c)
20 mi
d)
5mi
189.
If you are going to paint the entire center circle of a basketball court, do you need to know the area or circumference of the circle?
a)
Area
b)
Circumference
c)
Neither
190.

The radius of a circle is 6.5 inches.

Find the circumference of the circle.

a)

132.7 in

b)

40.8 in

c)

20.4 in

d)

572.3 in

191.

What is the area of this circle?

a)

50.27 cm2

b)

78.23 cm2

c)

98.12 cm2

d)

201.06 cm2

192.
What is the area of a circle with a diameter of 12cm?
a)
452.39cm2
b)
139.12cm2
c)
113.1cm2
d)
84.23cm2
193.
The homeowners association wants to enclose a circular playground in a fence. The need to find the amount of fencing they need to purchase.  Will they need the area or circumference of the playground?
a)
area
b)
circumference
c)
neither
194.
Danielle wants to make a cookies for 3 friends. The radius of a cookie is 5 inches. If she wants to ice ALL 3 of the cookies, how many square inches of cookies must she cover with icing?
a)
47.1 in2
b)
235.5 in2
c)
78.5 in2
d)
15.7 in2 
195.

A DVD has a diameter of 15 millimeters. Which equation would help you determine the distance around the DVD?

a)

C = 15π

b)

A = π7.52

c)

A = 15 ÷ π

d)

C = 7.5π

196.
Jake's cow is tied to a beanstalk with a piece of rope that is 15ft long. What is the area of the circle in which the cow can graze?
a)
47.1 ft.
b)
176.7 ft²
c)
706.9 ft²
d)
94.2 ft
197.
Find the total surface area of the figure.
a)
500 ft2
b)
515 ft2
c)
525 ft2
d)
510 ft2
198.

Find the surface area of the triangular prism.

a)

228 cm2

b)

170 cm2

c)

304 cm2

d)

328 cm

199.
Find the total surface area of the prism.
a)
161 square feet
b)
1,700 square feet
c)
75 square feet
d)
186 square feet
200.

Find the total surface area of the figure shown.

a)

672 cm2

b)

480 cm2

c)

576 cm2

d)

864 cm2

201.
What is the surface area of this figure?
a)
3000 cm 2
b)
164 cm 2
c)
236 cm 2
d)
328 cm 2
202.
How many total faces does this shape have? (hint: include the ones you don't see!)
a)
3
b)
5
c)
1
d)
6
203.
Find the Surface Area
a)
556 cm2
b)
278 cm2
c)
680 cm2
d)
340 cm2
204.
Find the surface area of the rectangular prism.
a)
140 in.2
b)
83 in.2
c)
166 in. 2
d)
100 in.2
205.
What is the total surface area of the triangular prism shown? 
a)
468 in2
b)
540 in2
c)
576 in2
d)
700 in2
206.
What is the surface area of this figure?
a)
3000 cm 2
b)
164 cm 2
c)
236 cm 2
d)
328 cm 2
207.
a)
55 yd3
b)
121 yd3
c)
22 yd3
d)
330 yd3
208.
Find the volume:
a)
960 cm 3
b)
240 cm 3
c)
960 cm 2
d)
1920 cm 3
209.
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
210.
Find the volume of the figure.
a)
63 cm³
b)
91 cm³
c)
819 cm³
d)
409.5 cm³
211.
Find the volume of the figure.
a)
150 in³
b)
100 in³
c)
300 in³
d)
180 in³
212.
Lucia has a triangular prism that has a length of 6cm and the width of 4cm and the height is 8cm. What is the volume
a)
96cm³
b)
54cm³
c)
80cm³
d)
24cm³
213.

This triangular planting trough is 3.5 m long, 1.2 m wide at the top, and 0.75 m deep. How much soil will it hold?

a)

4 cubic m

b)

3.15 cubic m

c)

1.575 cubic m

d)

0.5 cubic m

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