Free Printable Question Bank for Grade 7 Mathematics

1.

Simplify the expression: -5(x + 4)

a)

5x + 4

b)

-5x + 4

c)

-5x - 20

d)

-5x + 20

2.

Simplify the expression: 7v + 2 + 12 + 2v

a)

23

b)

23v

c)

9 + 14v

d)

9v + 14

3.

Find (2x + 3) + (x + 4)

a)

2x + x

b)

12 + 3x

c)

2x² + 12

d)

3x + 7

4.

(-4x + 3) + (-2x + 8)

a)

-6x + 11

b)

-2x + 11

c)

-2x + 5

d)

-6x - 5

5.

5(x-4) + (2x-7)

a)

3x - 28

b)

5x + 2x -27

c)

7x² + 11

d)

7x -27

6.

(10j - 7) - (-9j + 2)

a)

j - 5

b)

19j - 9

c)

j + 9

d)

19j - 5

7.

Name the constant in the expression $5a\ -\ 2b\ -\ 3$ .

a)

5

b)

-2

c)

3

d)

-3

8.

(x + 4) + (3x + 9)

a)

4x + 13

b)

3x + 13

c)

4x +5

9.

(-6x + 5) + (4x – 7)

a)

2x + 2

b)

2x - 2

c)

-2x -2

d)

10x + 12

10.

(x - 2) + (x + 6)

a)

2x + 8

b)

2x + 4

c)

2x - 4

d)

2x - 8

11.

Simplify by combining like terms.
-14w + 8 + 9w - 2

a)

23w + 6

b)

-23w + 6

c)

-6w + 7

d)

-5w + 6

12.

Find the sum: (3d - 5) + (d + 3)

a)

4d + 8

b)

2d + 8

c)

2d - 2

d)

4d - 2

13.

p=\ 5

5\ p\ +\ 3\ p

a)

18

b)

40

c)

33

d)

25

14.

(9k+2j)+(11k-2j)

a)

20k

b)

20k+4j

c)

(-2k)

d)

(-2k) + 4j

15.

5(3x + 7) - 4(3 - 4x)

a)

x + 23

b)

31x + 47

c)

31x + 23

d)

-31x + 23

16.

Simplify

2m\ +\ 4m

a)

6m

b)

6

c)

24m

d)

8m

17.

Simplify

5x\ +\ 4x

a)

54x

b)

9x

c)

9

d)

9 + x

18.

$-15x-\left(-7x\right)$

(a)

19.

$-5\left(7x\right)$

(a)

20.

How many terms are in the expression $3x\ +\ 2y\ -\ 1$ ?

a)

1

b)

2

c)

3

d)

4

21.

Select ALL coefficients of the expression $3x^2\ -\ 4x\ +\ 5$ .

a)

2

b)

3

c)

4

d)

-4

e)

5

22.

Rewrite the expression $4\left(x\ +\ 3\right)$ using the distributive property.

a)

4x + 3

b)

4x + 12

c)

4x + 7

d)

x + 12

23.

Define coefficient.

a)

the number multiplied by a variable

b)

to replace a value for a variable

c)

a number standing alone

d)

to find the value of an expression

24.

Define constant.

a)

the number multiplied by a variable

b)

to replace a value for a variable

c)

a number standing alone

d)

to find the value of an expression

25.

Define variable

a)

a letter in the alphabet

b)

a letter or symbol standing for an unknown value

c)

a letter to grandma

d)

a letter to Santa

26.

What is the perimeter if the sides of a triangle are 3x - 2, 4y + 2, 4x + 2

(a)

27.

Which property is used to simplify 8(x - 3)

a)

Commutative

b)

Distributive

c)

Additive Inverse

d)

Identity

28.

(3x +8) - 6(2.5x - 3)

a)

18x -10

b)

18x + 26

c)

-12x + 26

d)

12x -10

29.

(6x + 3y + 4) – (8x + 9y)

a)

-2x - 6y

b)

-2x - 6y + 4

c)

2x + 6y + 4

d)

14x + 12y + 4

30.

(6x + 3y + 4) – (x + y – 5)

a)

5x + 2y + 9

b)

7x + 2y + 9

c)

7x + 4y + 9

d)

5x + 2y -1

31.

Marco's mom gave him d dollars for his allowance one week. He also earned $14.55 for his newspaper route that week.
Write your answer as an expression.

a)

d - 14.55

b)

14.55 - d

c)

14.55 + d

d)

d + 14.55

32.

(5x-1)+(-3x-1)

a)

2x-2

b)

2x+2

c)

8x-2

d)

8x+2

33.

(3.7x+2)-(1.7x+3)

a)

2x-1

b)

3.7x+5

c)

2x+5

d)

5.4x+5

34.

Write an algebraic expression for:
three times a number plus 16

a)

3(16)+n

b)

16n+3

c)

3n+16

35.

a = 8 b = 2

a - 9b

a)

$10$

b)

$-\ 9$

c)

$-\ 2$

d)

$-\ 62$

36.

Find the difference:
(2x + 7) - 3(5x - 4)

a)

-13x - 5

b)

17x + 5

c)

17x + 5

d)

-13x + 19

37.

Find the sum:
1/2 (4x + 4) + (2x + 8)

a)

-4x + 10

b)

4x + 10

c)

6x + 12

d)

-6x + 12

38.

Which of the following is not a word that means "equals"?

a)

Is

b)

Gives

c)

Totals

d)

Shared

39.

Simplify the expression:
6 + 2(7x - 3)

a)

12 + 7x

b)

14x

c)

8x + 6

d)

9 + 7x

40.

Sunny earns $12, per hour delivering cakes. She worked for x hours this week. Unfortunately, she was charged $15 for a late delivery on Tuesday. How much money did Sunny earn this week?
Write your answer as an expression.

a)

12 - x + 15

b)

15 - x - 12

c)

12x - 15

d)

15x + 12

41.

A pizza delivery driver earns $12 an hour and works h hours per day. He also spends $ 12 a day on gas. How much money will the driver earn in one day.
Write your answer as an expression.

a)

12h-12

b)

12 + h + 12

c)

12/h - 12

d)

12h + 12

42.

3(2 - 0.9h) + (-1.3h - 4)

a)

-4h + 2

b)

-1.4h + 2

c)

-4h -10

d)

-1.4h + 10

43.

Simplify

2m\ +\ 4m

a)

6m

b)

6

c)

24m

d)

8m

44.

$10x\ -\ x\ =$

a)

10x

b)

11x

c)

9

d)

9x

45.

$15x+7-5x$

a)

17x

b)

20x + 7

c)

10x + 7

d)

10x - 7

46.

$5x^2+3x^2$

a)

$15x$

b)

$8x$

c)

$10x^2$

d)

$8x^2$

47.

Simplify

6x^3+4x^2-3x

a)

$7x$

b)

$10x^2-3x$

c)

$7x^3$

d)

$Cannot\ be\ simplified$

48.

a type of mathematics in which letters represent numbers

a)

associative

b)

algebra

c)

commutative

d)

operation

49.

of a mathematical operation or equation, able to reorder the terms in any way without changing the result

a)

commutative

b)

variable

c)

term

d)

number

50.

a process in which a number is changed, such as by adding, subtracting, dividing or multiplying.

a)

operation

b)

term

c)

coefficient

d)

the maths

51.

(2x - 4) + (4x - 10)

(a)

52.

Simplify

5( x + 7)

(a)

53.

Julie saved up $265 then bought a sweater for d dollars.
Write your answer as an expression.

a)

265 - d

b)

d - 265

c)

265 - s

d)

s - 265

54.

Marco's mom gave him d dollars for his allowance one week. He also earned $14.55 for his newspaper route that week.
Write your answer as an expression.

a)

d - 14.55

b)

14.55 - d

c)

14.55 + d

d)

d + 14.55

55.

Sarah received $55, for her birthday. She used some of that money to buy 3 shirts priced at m dollars each. How much money does Sarah have left?
Write your answer as an expression.

a)

55 - 3m

b)

3m + 55

c)

55 + 3 + m

d)

55m - 3

56.

Which statement is true?

a)

2(3 +4) = 2(3) - 2(4)

b)

2(3) + 2(4) = 2(3 +4)

c)

2(3 + 4) = 2(3) x 2(4)

57.

Tra'von earns $35 a day working after school at the supermarket. How much will he earn in d days?
Write your answer as an expression.

a)

35 + d

b)

35d

c)

35 - d

d)

d + 35

58.

25 less than a number (n)
Write your answer as an expression.

a)

n + 25

b)

25 - n

c)

n - 25

d)

25/n

59.

The next two terms of the sequence 4,7,10,13 are ....
Hint: Find the common difference to help you figure out the rule.

a)

16 and 19

b)

15 and 19

c)

16 and 18

d)

15 and 18

60.

What is the next term in the sequence?
14, 34, 54, 74, 94, ...

Hint: Find the common difference to help you figure out the rule.

a)

100

b)

104

c)

114

d)

124

61.

What is the missing number in this sequence: 58, 51, 44, ......., 30.

a)

40

b)

37

c)

35

62.

Complete the sequence 2, 3, 5, 7, ... , ... , ...

a)

9, 11, 13

b)

8, 9, 10

c)

11, 13, 17

d)

11, 13, 15

63.

Pick the correct order for Order of Operations

a)

Parentheses, Multiplication, Division, Addition, Exponents, Subtraction

b)

Exponents, Multiplication, Division, Addition, Parentheses, Subtraction

c)

Parentheses, Exponents, Multiplication, Division, Addition, Subtraction

64.

12 ÷ 3 x 4
What do you do first?

a)

3 x 4

b)

12 ÷ 4

c)

12 ÷ 3

65.

What does the ( E )in PEMDAS mean?

a)

experience

b)

exponents

c)

examples

d)

evidence

66.

True or false:
Addition ALWAYS comes before subtraction.

a)

True

b)

False

67.

5x(6-3)

a)

19

b)

27

c)

15

d)

23

68.

This property tells us that you can move the parentheses when you are multiplying and the answer will not change.

a)

Associative Addition

b)

Associative Multiplication

c)

Commutative Addition

d)

Commutative Multiplication

69.

4x5÷2-1

a)

8

b)

9

c)

15

d)

6

70.

Which operation would you do first in the following equation?

10 - 4 ÷ 1 x 5

a)

Subtraction

b)

Division

c)

Multiplication

d)

Addition

71.

What property is this an example of?

(4 + 5) + 6 = 4 + (5 + 6)

a)

Associative Property of Addition

b)

Commutative Property of Addition

c)

Distributive Property

d)

Inverse Property of Addition

72.

What property is shown?

4(5 + 6) = 4(5) + 4(6)

a)

Commutative Property of Addition

b)

Distributive Property

c)

Associative Property of Addition

d)

Inverse Property of Addition

73.

Which property states that if we add and multiply in any order we will get the same sum or product (answer)? In other words, THE ORDER DOES NOT MATTER!

a)

Commutative Property

b)

Associative Property

c)

Distributive Property

d)

Inverse Property

74.

Which of the following is an equivalent expression using the distributive property?

4 (6 + 9)

a)

4 + 6 + 9

b)

4 (69)

c)

4(6) + 4(9)

d)

4 x 6 x 9

75.

How many terms are in this expression?

4²+ 2x -7

a)

1

b)

2

c)

3

d)

4

76.

Select the expression that is numeric

a)

100 - 12²+ 5

b)

2z - 4

c)

14 - w

d)

2s + 2²

77.

How many variable terms are in the expression:

12 + $\frac{n}{2}$ - 3n

a)

1

b)

2

c)

3

d)

4

78.

What is the "h" called?

a)

Coefficient

b)

Variable

c)

Algebraic Expression

d)

Constant

79.

What is the 2 called?

a)

Exponent

b)

Term

c)

Operator

d)

Variable

80.

Associative Property of Addition states that for 3 or more numbers, their sum is always the same, regardless of their grouping.

a)

True

b)

False

81.

Identify the example that represents the

Multiplicative Property of Zero.

a)

-9 x 0 = 0

b)

-9 + 9 = 0

c)

9 - 9 = 0

d)

9 + 0 = 9

82.

7(3x + 6) - 8

a)

21x + 42

b)

10x + 34

c)

21x + 34

d)

55x

83.

What property is this?
1a = a

a)

Commutative Property of Multiplication

b)

Multiplicative Inverse

c)

Multiplicative Identity

d)

Distributive Property

84.

A ____________________ is a symbol or letter used to represent a number in mathematical expression or sentences.

4 lines

85.

5x(6-3)

a)

19

b)

27

c)

15

d)

23

86.

Which property states that if we add and multiply in any order we will get the same sum or product (answer)? In other words, THE ORDER DOES NOT MATTER!

a)

Commutative Property

b)

Associative Property

c)

Distributive Property

d)

Inverse Property

87.

b − 3 + 6 − 2b

a)

-b + 3

b)

3b + 9

c)

b + 3

d)

-3b + 3

88.

Sebastian has 12 more trophies than Megan. Megan has t trophies.
Write your answer as an expression.

a)

t + 12

b)

12 + t

c)

t - 12

d)

12 - t

89.

Find the common difference for this arithmetic sequence.
3, 10, 17, 24, ...

a)

-6

b)

6

c)

7

d)

-7

90.

What property is this an example of?

5 x 6 = 6 x 5

a)

Associative Property of Multiplication

b)

Distributive Property

c)

Commutative Property of Addition

d)

Commutative Property of Multiplication

91.

A ____________________ is a symbol or letter used to represent a number in mathematical expression or sentences.

4 lines

92.

Click ALL the answers that are equal to what is below!

3(x + 5)

a)

(x + 5)3

b)

3x + 15

c)

3x + 5

d)

15 + 3x

93.

A large cheese pizza costs $18. Each topping you add on costs $1.50. How much would it cost to get a large cheese pizza with c toppings added?
Write your answer as an expression.

a)

c + 18

b)

18 + 1.50

c)

18 + 1.50c

d)

1.50c - 18

94.

What expression shows the associative property of addition?

a)

(4 + 5) + 3 = (3 + 5) + 4

b)

(4 + 5) + 3 = 4 + (5 +3)

c)

4 + 5 + 3 = 5 + 4 + 3

95.

Identify this property.

$\frac{4}{5}\ \times\ \frac{5}{4}\ =\ 1$

a)

Multiplicative Inverse

b)

Multiplicative Identity

c)

Commutative

d)

Associative

96.

Simplify!

a)

5

b)

9

c)

-18

d)

-9

97.

Simplify!

a)

-6

b)

4

c)

6

d)

-8

98.

Sunny earns $12, per hour delivering cakes. She worked for x hours this week. Unfortunately, she was charged $15 for a late delivery on Tuesday. How much money did Sunny earn this week?
Write your answer as an expression.

a)

12 - x + 15

b)

15 - x - 12

c)

12x - 15

d)

15x + 12

99.

Julie saved up $265 then bought a sweater for d dollars.
Write your answer as an expression.

a)

265 - d

b)

d - 265

c)

265 - s

d)

s - 265

100.

Marco's mom gave him d dollars for his allowance one week. He also earned $14.55 for his newspaper route that week.
Write your answer as an expression.

a)

d - 14.55

b)

14.55 - d

c)

14.55 + d

d)

d + 14.55

101.

Sebastian has 12 more trophies than Megan. Megan has t trophies.
Write your answer as an expression.

a)

t + 12

b)

12 + t

c)

t - 12

d)

12 - t

102.

Sarah received $55, for her birthday. She used some of that money to buy 3 shirts priced at m dollars each. How much money does Sarah have left?
Write your answer as an expression.

a)

55 - 3m

b)

3m + 55

c)

55 + 3 + m

d)

55m - 3

103.

k friends evenly divided up a 12 slice pizza. One of the friends, Harris, ate 1 fewer slice than he was given. How many slices of pizza did Harris eat?
Write your answer as an expression.

a)

12/k -1

b)

k - 1 + 12

c)

k/12 + 1

d)

1 + 12 + k

104.

A large cheese pizza costs $18. Each topping you add on costs $1.50. How much would it cost to get a large cheese pizza with c toppings added?
Write your answer as an expression.

a)

c + 18

b)

18 + 1.50

c)

18 + 1.50c

d)

1.50c - 18

105.

Tra'von earns $35 a day working after school at the supermarket. How much will he earn in d days?
Write your answer as an expression.

a)

35 + d

b)

35d

c)

35 - d

d)

d + 35

106.

25 less than a number (n)
Write your answer as an expression.

a)

n + 25

b)

25 - n

c)

n - 25

d)

25/n

107.

A pizza delivery driver earns $12 an hour and works h hours per day. He also spends $ 12 a day on gas. How much money will the driver earn in one day.
Write your answer as an expression.

a)

12h-12

b)

12 + h + 12

c)

12/h - 12

d)

12h + 12

108.

If a = 2 find:

a + 3

a)

5

b)

6

c)

23

d)

1

109.

If a = 4 find:

2a + 3

a)

27

b)

9

c)

11

d)

14

110.

If a = 2 and b = 4 find:

a + b

a)

8

b)

6

c)

2

d)

4

111.

If a = 2 and b = 4 find:

2a + 3b

a)

7

b)

56

c)

16

d)

11

112.

If a = 2 and b = -2 find:

a + b

a)

4

b)

-4

c)

0

d)

2

113.

If a = 2 and b = -3 find:

2a + 3b

a)

10

b)

-2

c)

2

d)

22

114.

If a = 2 and b = -3 find:

4a - 2b

a)

14

b)

2

c)

-2

d)

-14

115.

If a = 2, b = 1 and c = 5 find:

a + b + c

a)

7

b)

9

c)

10

d)

8

116.

If a = -2 , b = 4 and c = 3 find:

2a + 3b - c

a)

11

b)

13

c)

5

d)

10

117.

If a = 6 , b = -1 and c = 2 find:

2(a + 3) - b + 2c

a)

19

b)

23

c)

22

d)

18

118.

4w + 3

if w=2

a)

11

b)

9

c)

7

d)

None of the above

119.

Evaluate $t-15$ for $t=35$ .

a)

7

b)

5

c)

50

d)

20

120.

Evaluate the expression.

b - 7 when b = 16

a)

9

b)

23

c)

16

d)

0

121.

Evaluate the algebraic expression $d+30$ , when $d=3$ .

a)

30

b)

33

c)

3

d)

27

122.

Evaluate the expression for a = 3, b = 4, c = 6

bc + 5a

a)

99

b)

39

c)

63

d)

87

123.

Evaluate the expression.

0.2t when t = 1.6

a)

0.32

b)

32

c)

3.2

d)

0.032

124.

Evaluate the expression.

28/m when m = 4

a)

112

b)

4

c)

7

d)

28

125.

Evaluate 3a² - ab when a = -1 and b = 3.

a)

12

b)

-5

c)

6

d)

0

126.

Evaluate 8a - b if a = 10 and b = 6

a)

74

b)

38

c)

1000

d)

9000

127.

Evaluate 2r + 1 if r = 3

a)

6

b)

5

c)

7

d)

8

128.

Graph

a)

a coordinate plane with plotted points

b)

the distance a number is from zero on a number line

c)

an integer greater than zero

d)

an integer less than zero

129.

Absolute Value

a)

an integer greater than zero

b)

two numbers that are equal distance from zero

c)

the distance a number is from zero on a number line

d)

a pair of numbers that combined make zero

130.

Additive Inverse

a)

a coordinate plane

b)

any number from the set (...-4,-3,-2,-1,0,1,2,3,4,...)

c)

an integer less than zero

d)

the opposite of an integer

131.

Negative Integer

a)

an integer greater than zero

b)

an integer less than zero

c)

a number combined with its opposite make zero

d)

the distance a number is from zero on a number line

132.

Integer

a)

an integer greater than zero

b)

an integer less than zero

c)

any number from the set (...-4,-3,-2,-1,0,1,2,3,4,...)

d)

the opposite of a number

133.

Positive Integer

a)

a coordinate plane with plotted points

b)

a number and its opposite

c)

an integer greater than zero

d)

an integer less than zero

134.

Opposites

a)

a number and its opposite make 0

b)

the distance a number is from zero on a number line

c)

any number from the set (...-4,-3,-2,-1,0,1,2,3,4,...)

d)

two numbers that are equal distance from zero

135.

Zero Pair

a)

a number combined with its opposite make zero

b)

a number greater than zero

c)

a number less than zero

d)

a coordinate plane with plotted points

136.

125 ÷ -25

a)

5

b)

-5

c)

4

d)

-4

137.

-8 x -10

(a)

138.

-12 x -5

(a)

139.

-13 x 7

a)

-71

b)

88

c)

-91

d)

721

140.

288 ÷ -8

a)

-36

b)

-31

c)

-28

d)

-45

141.

-3 x -55

a)

150

b)

-205

c)

165

d)

-175

142.

(-9)²

(a)

143.

-3 x -2 x -7

a)

-42

b)

35

c)

-48

d)

28

144.

-72 ÷ -8

(a)

145.

-9 x 6

(a)

146.

-12 + -5

(a)

147.

-9 + 5

a)

4

b)

14

c)

-4

d)

-14

148.

7 + -15

a)

8

b)

-8

c)

22

d)

-22

149.

-6 - 20

(a)

150.

11 - (-3)

a)

8

b)

-8

c)

-14

d)

14

151.

17 + (-30)

a)

47

b)

-13

c)

-47

d)

13

152.

-8 - (-6)

a)

14

b)

-14

c)

-2

d)

2

153.

19 + (-12)

(a)

154.

-25 + 30

a)

55

b)

-55

c)

-5

d)

5

155.

-4 + 4

(a)

156.

-23 + (-15)

a)

-8

b)

8

c)

-38

d)

38

157.

11 + (-2)

(a)

158.

-15 + 8

a)

7

b)

-7

c)

-23

d)

23

159.

-7 + 4

(a)

160.

-6 + 6

a)

-12

b)

12

c)

0

161.

5 + (-15)

(a)

162.

20 + (-11)

a)

9

b)

-9

c)

-31

d)

31

163.

-3 + (-3)

(a)

164.

-50 + (-50)

a)

100

b)

-100

c)

0

165.

-6 + 12

(a)

166.

Which one of the following is not a whole number?

a)

5

b)

-3

c)

1/2

d)

10

167.

Zero is a __________.

a)

neutral number (not positive or negative)

b)

negative integer

c)

positive integer

168.

Which of the following correctly describes the set {... , -5, -4, -3, -2, -1}

a)

The set of all whole numbers.

b)

The set of negative integers.

c)

The set of positive integers.

d)

The set of non-negative integers.

169.

Look at the number line. ONLY points P and R are negative integers. Why is Q not a negative integer? Choose all that are true:

a)

Q is a positive integer.

b)

Q is not a whole number.

c)

Q is a neutral number.

d)

Q is a negative integer, the statement above is wrong!

170.

Why is point S (zero) not a positive integer? Choose all the True reasons.

a)

Because it is a negative number.

b)

Because it is not a number.

c)

Because it is neutral (not negative or positive)

d)

Because you can't "count" zero.

171.

Which of the points on this line (P through X) marks POSITIVE integers?

a)

P, Q, R

b)

P, Q, R, S

c)

S, T, U, V, W, X

d)

T, U, V, W, X

172.

Which is greater, 0 or 4?

a)

0

b)

4

173.

Which is greater, 0 or -4?

a)

0

b)

-4

174.

Which is greater, -2 or -6?

a)

-2

b)

-6

175.

If I gave you $5, would you be +5 or -5 compared with where you started? Explain your answer.

4 lines

176.

Owen has $1\ \frac{1}{2}$ gallons of fruit punch. He pours the punch into glasses that hold $\frac{1}{16}$ gallon. How many glasses can Owen fill with fruit punch?

a)

11 glasses

b)

24 glasses

c)

32 glasses

d)

48 glasses

177.

Select ALL of the representations of -6.

a)

b)

6-6

c)

negative six

d)

e)

|6|

178.

Simplify: 5x + 6x

a)

11x^2

b)

11x

c)

x^2

d)

4x

179.

When n = 11, what is the value of 10 – (n + 6)?

a)

-7

b)

5

c)

7

d)

27

180.

Mr. Santoz ordered 8 large pizzas for a class party. After the party only 5/6 of a sausage pizza and 1 3/4 of a pepperoni pizza remained. Which is the best estimate of how many pizzas were eaten?

a)

4

b)

5

c)

6

d)

7

181.

Which list orders the numbers from least to greatest?

a)

6.25, 6.5, 6 4/5 , 6 3/4

b)

6.5, 6.25, 6 3/4, 6 4/5

c)

6.25, 6.5, 6 3/4, 6 4/5

d)

6.5, 6 4/5, 6.25, 6 3/4

182.

Molly got a haircut for $25 and she left a 15% tip. What was Molly’s final cost?

a)

$25.15

b)

$26.50

c)

$27.50

d)

$28.75

183.

What is the value of y in the equation $\frac{y}{4}=8$ ?

a)

2

b)

4

c)

12

d)

32

184.

What is the value of |3 + 5| – |–4|?

a)

-12

b)

-4

c)

4

d)

12

185.

Use the picture to answer the following question. What is the volume of the rectangular prism?

a)

15 cubic centimeters

b)

22 cubic centimeters

c)

72 cubic centimeters

d)

124 cubic centimeters

186.

Which set of integers is in order from least to greatest?

a)

–9, –6, –3, 7, 11

b)

–3, –6, 7, 11, –9

c)

11, –9, 7, –6, –3

d)

7, 11, –6, –3, –9

187.

What is 0.3 × 427?

a)

0.1281

b)

1.281

c)

12.81

d)

128.1

188.

Use the graph to answer the following question. Which inequality is represented by the graph?

a)

x < 6

b)

x > 6

c)

x < 0

d)

x > 0

189.

$\left(-4\right)^2$

(a)

190.

$-1\cdot1\cdot\left(-3\right)$

(a)

191.

$\frac{60}{\left(-5\right)}$

(a)

192.

$-\frac{132}{12}$

(a)

193.

$\left(-5\right)^3$

(a)

194.

$-6\cdot\left(-12\right)$

(a)

195.

$15-45$

(a)

196.

$-9+18$

(a)

197.

$2+\left(-2\right)$

(a)

198.

$-12+7-10$

(a)

199.

$-2+\left(-2\right)$

(a)

200.

$-9+18$

(a)

201.

Use the picture to answer the question. On a street, a car can travel no more than 35 miles per hour. Which inequality represents this situation?

a)

s < 35

b)

s ≤ 35

c)

s > 35

d)

s ≥ 35

202.

Which operation would you do first in the following equation?

10 - 4 ÷ 1 x 5

a)

Subtraction

b)

Division

c)

Multiplication

d)

Addition

203.

Pick the correct order for Order of Operations

a)

Parentheses, Multiplication, Division, Addition, Exponents, Subtraction

b)

Exponents, Multiplication, Division, Addition, Parentheses, Subtraction

c)

Parentheses, Exponents, Multiplication, Division, Addition, Subtraction

204.

12 ÷ 3 x 4
What do you do first?

a)

3 x 4

b)

12 ÷ 4

c)

12 ÷ 3

205.

What does the ( E )in PEMDAS mean?

a)

experience

b)

exponents

c)

examples

d)

evidence

206.

True or false:
Addition ALWAYS comes before subtraction.

a)

True

b)

False

207.

Which operation would you do first in the following equation?

10 - 4 ÷ 1 x 5

a)

Subtraction

b)

Division

c)

Multiplication

d)

Addition

208.

5x(6-3)

a)

19

b)

27

c)

15

d)

23

209.

24x(4-2)÷6

a)

8

b)

2

c)

6

d)

5

210.

23+(30÷10)x4

a)

35

b)

32

c)

12

d)

45

211.

4x5÷2-1

a)

8

b)

9

c)

15

d)

6

212.

(2x + 3) + (x + 5)

a)

3x + 5

b)

3x + 8

c)

2x + 5

d)

2x + 8

213.

(x + 4) + (3x + 9)

a)

4x + 13

b)

3x + 13

c)

4x +5

214.

(2x - 6) + (4x - 4)

a)

6x + 10

b)

6x - 10

c)

6x + 2

215.

Find the sum:
2(x + 3) + 3(3x - 2)

a)

11x

b)

11x - 12

c)

11x + 12

d)

0

216.

(5x - 6) - (x + 2)

a)

4x - 8

b)

4x - 4

c)

4x + 4

217.

Simplify (5x + 3) - (2x - 5)

a)

3x + 8

b)

3x - 2

c)

7x + 8

d)

7x - 2

218.

(6x + 9) - (4x + 6)

a)

10x + 15

b)

2x + 15

c)

10x + 3

d)

2x + 3

219.

(10x + 2) - (8x - 4)

a)

2x - 2

b)

2x + 6

c)

18x + 6

d)

18x - 2

220.

(10x + 2) - (8x - 4)

a)

2x - 2

b)

2x + 6

c)

18x + 6

d)

18x - 2

221.

Find (2x + 3) + (x + 4)

a)

2x + x

b)

12 + 3x

c)

2x² + 12

d)

3x + 7

222.

(3x + 5) + (2x + 3)

a)

6x + 15

b)

6x + 8

c)

5x + 8

d)

5x + 15

223.

2(x + 3) + (3x + 1)

a)

6x + 4

b)

5x + 4

c)

5x + 7

d)

6x + 7

224.

5(x-4) + (2x-7)

a)

3x - 28

b)

5x + 2x -27

c)

7x² + 11

d)

7x -27

225.

(x-1) + (2x+ 3)

a)

3x + 2

b)

2x² + 4

c)

3x + (-2)

d)

2x + 2

226.

Find the difference:
(8 - u) - (5u + 1)

a)

6u + 7

b)

-4u + 7

c)

-6u + 7

d)

4u - 7

227.

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

a)

8a + 2b + 4

b)

2a + 2b + 4

c)

8ab

d)

4ab + 4

228.

3x-5x

a)

2x

b)

8x

c)

-2x

d)

15x²

229.

-r -10r

a)

11r

b)

-11r

c)

9r

d)

-11

230.

-6k + 7k=

a)

k

b)

-k

c)

12k

d)

-12k

231.

n -10 +9n -3=

a)

-3

b)

9n-3

c)

n

d)

10n -13

232.

-4x - 10x

a)

-14

b)

6x

c)

-6x

d)

-14x

233.

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

a)

5x + 10y

b)

5x + 4y

c)

5x - 4y

d)

5x -10y

234.

-2x + 11 + 6x

a)

8x+11

b)

4x +11

c)

4x

d)

15x

235.

Simplify the expression:
n -10 +9n -3

a)

-3

b)

9n-3

c)

n

d)

10n -13

236.

-6k + 7k=

a)

k

b)

-k

c)

12k

d)

-12k

237.

-2x + 11 + 6x

a)

8x+11

b)

4x +11

c)

4x

d)

15x

238.

-v +12v

a)

11v

b)

-9v

c)

0

d)

11

239.

Simplify the expression: 2x + 1 + 7x

a)

10x

b)

10

c)

9x + 1

d)

9 + 1x

240.

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

a)

4x² - 5x + 11

b)

11x + 11

c)

16x² - 5x + 11

d)

10x²

241.

Which of these are like terms in the following expression:
3x + 7 - 9x + 24y + 2x²

a)

7, 24y

b)

3x, 9x

c)

3x, -9x

d)

3x, -9x, 2x²

242.

3x²-x+2-5x²+8x-5

a)

8x²+9x+7

b)

-2x²+7x-3

c)

2x²+7x-3

d)

5x²-3

243.

-x²+7x-10+4x²-6x+8

a)

4x²+13x+18

b)

3x²-x+2

c)

3x²+x-2

d)

6x²-2x-2

244.

Simplify the expression: 7v + 2 + 12 + 2v

a)

23

b)

23v

c)

9 + 14v

d)

9v + 14

245.

4x²+9x+10+3x²+7x+2

a)

23x²+12

b)

35x²

c)

7x²+16x+12

d)

23x+12

246.

5x²+8x+6+x²+3x+1

a)

6x²+11x+7

b)

17x²+7

c)

24x²

d)

17x+7

Question Bank for Grade 7 Mathematics

Total questions: 246

Worksheet time: 4hrs 43mins

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