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Worksheets

Random Review in May

Total questions: 84

Worksheet time: 1hrs 24mins

Name
Class
Date
1.

Which statement best describes a possible first step to solving the equation?

-11- 3x = 44 + 2x

a)

add 3x to both sides

b)

subtract 11 from both sides

c)

add 44 to both sides

d)

Add 2x to both sides

2.

In order to solve an equation, we must isolate the variable on one side of the equation.

a)

True

b)

False

3.

What is the first step to solve this equation?
3n - 4 = -2 + 2n 

a)

Add 2n to both sides of the equation

b)

Add 3n to both sides of the equation

c)

Subtract 2n from both sides of the equation

d)

Subtract 4 from both sides of the equation

4.
What is the first step in solving the equation 2a - 4(a - 5) = 10
a)
Add 4 to both sides
b)
Add the 2a and a 
c)
Distribute 4 to a and -5
d)
Distribute -4 to a and -5
5.

What is the first step to solve this equation?
x - 5 = 7 - 2x

a)

Add 7 to both sides of the equation

b)

Add 2x to both sides of the equation

c)

Subtract 2x from both sides of the equation

d)

Subtract 5 from both sides of the equation

6.

What is the first step to solve this equation?
3x + 6 = 10 + 3x + 4x 

a)

Add 4x to both sides of the equation

b)

Combine like terms 3x and 4x on the same side of the equation

c)

Add 3x and 6 to get 9x

d)

Add 6 and 10 to get 16

7.

What is the first step to solve this equation?
3x + 6 = 10 + 7x

a)

Add 6 to both sides of the equation

b)

Add 10 to both sides of the equation

c)

Add 7x to both sides of the equation

d)

Subtract 3x from both sides of the equation

8.

What is the first step you should take to solve this problem?


1 + 4n - 6n = 1 - 8n

a)

subtract 8n to both sides

b)

multiply 6n to both sides

c)

combine the like terms 4n + -6n

d)

add 1 to both sides

9.

Jacob solved the following equation using the steps shown.

Step 1 5x + 9 = 2x - 3

Step 2 3x + 9 = -3

Step 3 3x = -12

Step 4 x = -4

What operation did he perform to get from Step 1 to Step 2?

a)

Subtracted 2x from both sides of the equation

b)

Subtracted 9 from both sides of the equation

c)

Multiplied both sides of the equation by 3

d)

Added -3 to both sides of the equation

10.
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.
11.

What is the error?

a)

Adding 2x to 3x

b)

Subtracting 5 from both sides

c)

Adding 2x to -2x

d)

Dividing by 5 on both sides

12.

Where is the first mistake?

a)

Distribution of the 5

b)

Distribution of the 10

c)

subtracting 60x from both sides

d)

dividing by -50

13.

What is the next step you would take to solve this equation to get your final answer:

7x=7-7x=-7  

a)

Add 7 to both sides

b)

Divide both sides by -7

c)

Divide both sides by 7

d)

Subtract 7 from both sides

14.
How many solutions does this equation have?  3x + 2 = 3x + 2
a)
One Solution
b)
No Solution
c)
Infinite Solutions
15.
How many solutions does this equation have?  3x -20 = 3x + 2
a)
One Solution
b)
No Solution
c)
Infinite Solutions
16.
How many solutions does this equation have?  3x -70 = 3x + 80
a)
One Solution
b)
No Solution
c)
Infinite Solutions
17.
How many solutions does this equation have?  -8x = -8x
a)
One Solution
b)
No Solution
c)
Infinite Solutions
18.
How many solutions does this equation have?
-1/2 (4x + 2) = -2x + 2
a)
One Solution
b)
No Solution
c)
Infinite Solutions
19.
How many solutions does this equation have?  5x + 4 = 3x + 8
a)
One Solution
b)
No Solution
c)
Infinite Solutions
20.
y + x + y + y + x 
a)
2 + 3 
b)
x + y 
c)
2x + 3y 
d)
5xy 
21.
Simplify the expression: 7v + 2 + 12 + 2v
a)
23
b)
23v
c)
9 + 14v
d)
9v + 14
22.
Simplify by combining like terms:
5a + 2b - 3a + 4
a)
8a + 2b + 4
b)
2a + 2b + 4
c)
8ab
d)
4ab + 4
23.

Simplify by combining like terms:

3x-5x

a)

2x

b)

8x

c)

-2x

d)

15x2

24.

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

25.

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

26.

Define substitute.

a)

the number multiplied by a variable

b)

to replace a variable with a value or an expression

c)

a number standing alone

d)

to find the value of an expression

27.

Define evaluate.

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

28.

Select the constant in 8x - 2.

a)

8

b)

8x

c)

2

d)

-2

29.

Select the coefficient in 8x + 2.

a)

x

b)

8x

c)

8

d)

+2

30.
Which of the following is an example of an equation?
a)
8 + 2x - 4
b)
7k - 2 
c)
y + 2 = 10
d)
y + 2
31.
An equation has an ________ sign and an expression does not.
a)
an addition sign
b)
a subtraction sign
c)
an equal sign 
d)
a division sign
32.
2 - 4
a)
2
b)
-8
c)
6
d)
-2
33.
-5 - (- 3)
a)
-8
b)
8
c)
-2
d)
15
34.
6 - (-4)
a)
10
b)
2
c)
-2
d)
-10
35.

Write the improper fraction as a mixed number

22/3

a)

7 2/3

b)

7 1/3

c)

7 1/4

d)

7 3/4

36.

Write the improper fraction as a mixed number

36/4

a)

9 1/4

b)

9 3/4

c)

8 4/4

d)

9

37.

Which symbol is correct for these two fractions?

a)

>

b)

<

c)

=

38.

Which symbol is correct for these two fractions?

a)

>

b)

<

c)

=

39.

Write the improper fraction as a mixed number

27/8

a)

3 2/8

b)

4 3/8

c)

8 3/4

d)

3 3/8

40.

Which of the following is NOT a whole number?

a)

0

b)

3

c)

0.4

d)

12

41.
Simplify (-9)0

a)
-9
b)
-1
c)
1
d)
9
42.
Which is greater,  26540 or 50?
a)
26540
b)
50
c)
They are the same
d)
Zero is greater
43.
Simplify y0

a)
y
b)
0
c)
1
d)
1y
44.

Rewrite this expression with a positive exponent.

a4a^{-4}

a)

a4a^4

b)

1a4\frac{1}{a^4}

c)

4a4^a

d)

a41\frac{a^4}{1}

45.

Rewrite the expression with positive exponents.

g7g^{-7}

a)

g7g^{-7}

b)

g71\frac{g^7}{1}

c)

7g

d)

1g7\frac{1}{g^7}

46.

Simplify.

3332=3^{-3}\cdot3^{-2}=

a)

353^5

b)

135\frac{1}{3^5}

c)

353^{-5}

d)

135\frac{1}{3^{-5}}

47.

Simplify:

r7r3=r^{-7}\cdot r^3=

a)

1r10\frac{1}{r^{10}}

b)

1r4\frac{1}{r^4}

c)

r4r^4

d)

4r

48.
Find the slope
a)
-5/3
b)
-3/5
c)
5/3
d)
3/5
49.
Find the slope:
a)
3/4
b)
4/3
c)
-3/4
d)
-4/3
50.
Find the slope of the line that passes through:
(6,7) and (4,2)
a)
2/5
b)
-5/2
c)
5/2
d)
-1/2
51.
Find the slope of the line that passes through:
(10, 1) and (5, 2)
a)
1/5
b)
-1/5
c)
5
d)
-5
52.
What type of slope does the graph have?
a)
Positive
b)
Negative
c)
Zero Slope
d)
Undefined
53.
What type of slope does the graph have?
a)
Zero
b)
Undefined
c)
Negative
d)
Positive
54.
Is the red line a radius or diameter of the circle?
a)
Radius
b)
Diameter
55.
What is the diameter?
a)
5 in
b)
10 in
c)
3.14 in
d)
15.84 in
56.
What does "circumference" mean?
a)
Space a circle takes up
b)
Distance around a circle
c)
Line from one side of a circle to another
d)
Line from center of circle to side
57.

What is the Volume of the Cube shown?

a)

125 cm3

b)

30 cm3

c)

15 cm3

d)

125 cm2

58.

What is the name of this 3D shape?

a)

Triangular Prism

b)

Triangular Pyramid

c)

Rectangular Prism

d)

Rectangular Pyramid

59.

What shape is this?

a)

Cone

b)

Rectangular pyramid

c)

Triangular prism

d)

Triangular pyramid

60.
a)
Triangular Prism
b)
Triangular Pyramid
c)
Rectangular Prism
d)
Rectangular Pyramid
61.

The number on top of the fraction bar is called the _______. The number under the fraction bar is called the ______.

a)

denominator; numerator

b)

numerator; denominator

c)

mixed number; fraction

d)

fraction; mixed number

62.

What must you do first in order to add or subtract fractions with unlike denominators?

a)

add the numerators

b)

add the denominators

c)

find a common denominator

d)

find a common numerator

63.
Factor:
p2 - 14p
a)
p(1 - 14)
b)
2p(p - 7)
c)
p2(1-14)
d)
p(p - 14)
64.

What is the GCF of 18 and 24?

a)

3

b)

6

c)

8

d)

9

65.
What is the GCF of 4 and 12?
a)
3
b)
1
c)
6
d)
4
66.
What is the GCF of 18k and 15k3
a)
3k2
b)
3k3
c)
3k
d)
5k
67.
Round 12.87 to nearest ones place.
a)
12.9
b)
13
c)
12.90
d)
13.0
68.
Round 3,450 to the nearest hundred.
a)
3,500
b)
3,550
c)
3,000
d)
4,000
69.
Round 435.86 to the nearest tenth.
a)
435.8
b)
435
c)
435.87
d)
435.9
70.
Round 3,999.243 to the nearest hundredth.
a)
3,999.24
b)
3,999.25
c)
3,999.244
d)
3,400.00
71.

The numbers 0, 1, 2, 3, ... are called

a)

whole numbers

b)

integers

c)

natural numbers

72.

0.8 is a rational number.

a)

True

b)

False

73.
-9 is an integer
a)
True
b)
False
74.
The angle relationship shown is - 
a)
complementary angles
b)
supplementary angles
c)
vertical angles
d)
adjacent angles
75.
If m∠1 = 30°, then m∠3 = 
a)
30°
b)
60°
c)
150°
d)
undetermined
76.
Find the value of x.
a)
18°
b)
28°
c)
38°
d)
118°
77.
a)
2x-6=7x+4
b)
2x-6+7x+4=90
c)
2x-6+7x+4=180
d)
2x-6+7x+4=360
78.


1 and5 are examples of which type of angle pair?\angle1\ and\angle5\ are\ examples\ of\ which\ type\ of\ angle\ pair?  

a)

Alternate exterior angles

b)

Alternate interior angles

c)

Vertical angles

d)

Corresponding angles

79.
What is a transversal?
a)
A line that intersects two or more lines
b)
The angles opposite of each other when two lines cross
c)
Two angles whose sum measures 180 degrees
d)
Lines that intersect to form a 90 degree angle
80.

Angle 3 and Angle 6 are examples of which type of angle pair?

a)

Alternate exterior angles

b)

Alternate interior angles

c)

Vertical angles

d)

Corresponding angles

81.

Angle 1 and Angle 5 are examples of which type of angle pair?

a)

Alternate exterior angles

b)

Alternate interior angles

c)

Vertical angles

d)

Corresponding angles

82.
Name the alternate interior angle to angle 3.
a)
4
b)
5
c)
6
d)
8
83.

Oops, pick 8.

a)

8

b)

2

84.

What comes before ____ 20?

a)

19

b)

18

c)

17