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WorksheetsPre-Algebra Review
Total questions: 127
Worksheet time: 7hrs 26mins
Evaluate:
−18 + (−10)
−28
−8
28
8
Evaluate:
42 + (−35)
7
−7
77
−77
Evaluate:
−27 + (−19)
−46
−8
46
8
Evaluate:
−19 + 14
−5
5
−33
33
Evaluate:
56 + (−64)
−8
8
−120
120
Evaluate:
18 − (−7)
25
11
−25
−11
Evaluate:
−17 − 10
−27
−7
27
7
Evaluate:
−28 − (−36)
8
−8
64
−64
Evaluate:
46 − 50
−4
4
96
−96
Evaluate:
−17 − (−15)
−2
2
32
−32
−5(11)
Evaluate:
−7(−8)
56
54
−56
−54
Evaluate:
9(−6)
−54
54
−52
52
−12(−11)
Evaluate:
−27 ÷ (−9)
3
−3
−36
−18
Evaluate:
−72 ÷ (−8)
−9
9
−7
7
Evaluate:
−144 ÷ (12)
12
−12
11
−11
Evaluate:
−30 ÷ 2
−15
15
10
−10
Evaluate:
26 ÷ 2
−13
13
52
−52
Evaluate:
−48 ÷ (6)
6
−6
−8
8
−20÷5=
—4
4
—100
100
44÷(−4)=
11
—176
—11
176
−30÷(−10)=
—300
—3
3
300
(−3)2
—6
—9
9
6
What was the overall change in her account?
—$225
—$25
5+(−7)
12
—12
—2
2
2 +(−4)
—2
2
6
—6
On Monday the temperature was -5 degrees in the morning. The temperature rose 14 degrees throughout the day. What was the final temperature?
9
19
—19
—9
You owe the bank $30. You write a $20 check to pay for lunch. How much money do you have in your account now?
$10
—$10
—$50
$50
A football team gained 7 yards on the first play, lost 14 yards on the second play, and gained 11 yards on the third play. How many yards have they moved from their starting spot?
+4 yards
—4 yards
+32 yards
+18 yards
John said he had —$45 in his account on Monday and $55 on Tuesday. How much more money did John have on Tuesday than Monday?
$100
$10
—$10
—$100
6 + (−4)
2
—2
10
—10
−7+(−3)
4
—4
10
—10
−5−3
8
—8
2
—2
4−(−2)
6
—6
2
—2
4⋅(−8)
32
—32
2
—2
−5 ⋅(−1)
5
−5
51
−51
−9⋅3
27
—27
3
—3
3−18
6
−6
61
−61
−763
9
−9
91
−91
Solve 4n - 2n = 4.
2
4
6
8
Solve 2 + 5x + 2x = -12.
x = −2
x = −710
x = 2
x = 710
For which equation would you add 12 as the first step?
2(m −12) = 3
14 = 12x
13 = 5y − 12
5x + 12 = 7
Which of the following equations does not have x = 2 as a solution?
6 = x12
2(x +4) = 12
21x − 2 = −1
3x − 2 = −8
Solve 3 = x + 3 - 5x.
x = -6
x = 0
x = -1
x = 6
What is the solution to the equation 3(2x - 5) = x + 10?
9
6
8
5
You solve an equation and find that 7 = 9 in your final step. What does this mean?
The equation has 1 solution.
The equation has no solution.
The equation has infinitely many solutions.
The equation is an identity.
Solve the equation -3(1 + 6x) = 14 - x.
x = 1
x = -1
No solution
All real numbers
Write the phrase "the difference of 4 and a number" as a variable expression.
x - 4
4 - x
x + 4
4 + x
Solve the equation 2(5x - 2) = 8x.
-2
1
2
-1
What is the solution to the equation 3(5x + 4) - 20 = 13x - 4?
2
8
-2
4
Write the following sentence as an equation: 7 less than twice a number is 17.
7 - 2x = 17
2(x - 7) = 17
2x - 7 = 17
2(7 - x) = 17
Solve 2(y + 5) = 3(y - 8).
-34
14
34
-14
Which of the following does not represent x - 5?
The difference of a number and 5
A number decreased by 5
5 subtracted from a number
A number less than 5
Solve the equation 3x− 4 = 5 .
19
27
11
15
Solve 8(x − 6) = −(x + 3).
5
-5
7
-7
Solve the equation 2x + 3= −1 .
x = 1
x = 4
x = -8
x = -5
What is the solution to the equation 6x + 12 = 2x + 4(x + 3)?
x = 2
x = 0
No solution
All real numbers
Which equation has a solution of y = -2?
3y + 1 = 5
2y - 5 = 1
4y + 8 = -4
y - 3 = -5
If 3x - 1 = 11, find the value of 2x + 1.
4
5
8
9
3x + 7 - 9x + 24y + 2x2
5a + 2b - 3a + 4
-7y+63
5a + 2b - 3a + 4
4r+2-6+2r
2 and 6
2 and -6
u3and u2 are like terms.
3w + 2w - (-7w)
5x - 9
In the following expression, how many terms are there?
5x³ - 7x + 11
1
2
3
4
In the following expression, the number 11 is an example of a ____________?
5x³ - 7x + 11
term
constant
coefficient
variable
In the following expression, the number 7 is an example of a ____________?
5x³ - 7x + 11
term
constant
coefficient
variable
What are the like terms in the following expression?
7x + 8 - 6x2 + 2x
7 and 2
7x, 8, 6x2, 2x
7x and 2x
7x, 6x2, 2x
Simplify.
5a + 2b - 3a + 4
8a + 2b + 4
2a + 2b + 4
8ab
4ab + 4
Simplify.
7v + 2 + 12 + 2v
23
23v
9 + 14v
9v + 14
Simplify.
4x2 + 3x + 11 - 2x
4x2 + x + 11
11x + 11
16x2 - 5x + 11
10x2
Simplify.
5(2 - 7n)
52 - 7n
10 - 7n
10 - 35n
10 + 35n
Simplify.
19 + (3 + 5b)
22 + 5b
19 + (3 + 5b)
19 + 8b
22 + 24b
Simplify.
9a + 10(2a + 1)
21a + 1
9a +21
29a +10
39a
Simplify.
5x + 3y + 5 + 4x + 3y + y + 8
9x + 7y + 13
6x + 2y + 2
25x + 2y + 3
x + 7y + 12
What does it mean to solve an equation? Select the best definition.
To find the answer.
To simplify the equation.
To find the value of the variable.
To find the value of the variable that makes the equation true.
2 (x + 4)
2x + 4
2x + 8
2x + 6
10x
-3 (a + 3)
3a - 9
-3a + 9
3a + 9
-3a - 9
(x + 10) (-2)
-2x + 20
-2x - 20
2x - 20
2x + 20
3x (y + 4)
3x3y + 4x
3xy + 4x
3xy + 12x
3x + 3y + 12
6 (x + y + 7)
6x + 6y + 42
12xy + 42
6x + 6y + 7
6x6y + 42
-10 (-3x - 5y)
30x - 50y
-30x - 50y
80xy
30x + 50y
(-n + 3) (-8)
n - 5
n + 24
8n - 24
-8n - 24
(b - 7) (-7)
-7b + 49
7b - 49
b - 14
-7b - 14
21(t+8)
2t1t+28
21t+8
21t+4
21t+168
−31(y − 9)
31y+3
−31y+3
−31y−3
−31y+9
0.5 (u - 6)
0.5u + 6
0.5u + 3
0.5u - 6
0.5u - 3
(p - 12) (-0.25)
-0.25p - 3
0.25p + 3
-0.25p + 3
0.25p - 3
3x (9 + 2y - 3z)
27x + 6xy - 9xz
24xyz
27 + 6y - 9z
27x + 6x - 9x
9 (2x + 5x)
90x
18x + 45
18 + 45x
63x
6x (x - 9)
6x2 − 54
6x2 − 54x
6x − 54x
−48x
