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Worksheets8-CHAPTER 1 TEST 2023-2024
Total questions: 192
Worksheet time: 6hrs 52mins
What is the base in 56 ?
6
5
30
0
What is the exponent in 73 ?
3
7
21
0
What is another way to say a number is to the 2nd power?
Check all possible answers.
Squared
Cubed
Diced
The power of 2
What is another way to say a number is to the 3rd power?
Check all possible answers.
Squared
Cubed
Triangle
The power of 3
Represent using an exponent.
7 x 7 x 7 x 7 x 7 x 7 x 7 x 7
77
78
87
79
How could 86 be represented?
Check all possible answers.
8 x 6
8 x 8 x 8 x 8 x 8 x 8
6 x 6 x 6 x 6 x 6 x 6 x 6 x 6
262,144
Represent 54 in standard form.
20
625
265
24
Represent 172 in standard form.
269
279
289
299
Which is equivalent to 7 x 7 x 7 x 7 x 7 x 7 ?
75
76
67
77
What is 431 x 431 x 431 in exponential form?
3431
4313
431 x 3
3 x 431
What is 166 in expanded form?
6 x 6 x 6 x 6 x 6 x 6 x 6 x 6 x 6 x 6 x 6 x 6 x 6 x 6 x 6 x 6
16 x 16 x 16 x 16 x 16 x 16
16 x 6
6 x 16
What is 785 in expanded form?
78 x 78 x 78 x 78 x 78
78 x 78 x 78 x 78 x 78 x 78
78 x 5
5 x 78
Which is least? 123 or 56
123
56
Neither
27 or 72
Which represents the exponential form of a number?
13x13x13x13x13
135
371,293
Which represents the expanded form of a number?
13x13x13x13x13
135
371,293
Which represents the standard form of a number?
13x13x13x13x13
135
371,293
152 + 233
79,235,168
12,197
12,392
99
97 - 433
4,703,462
66
543
3,214,467
?
9 x 9 x 9 x 9 x 9
6 x 6 x 6 x 6 x 6 x 6 x 6
Which is equivalent to 7 x 7 x 7 x 7 x 7
75
76
67
77
15×15×15×15
Find the equivalent expression.
9 x 9 x 9
93
915
9 x 5
9 + 9 + 9 + 9+ 9
In the exponent 34, the 3 represents____________ ?
power
base
exponent
integers
What is the power to this problem?
6 x 6 x 6 x 6 x 6 x 6 x 6 x 6 x 6
9 to the 7th power
6 to the 8th power
6 to the 9th power
10 to the 5th power
Write each product using an exponent.
4 x 4
42
54
46
46
7 x 7 x 7 x 7 x 7 x 7 ?
4 x 4 x 4 x 4 x 4 x 4?
53?
(−4)2
16
-16
-8
8
(−5)3
125
-125
-15
15
−52
25
-25
-10
10
(−4)4
256
-256
-16
16
−63
−216
216
−18
18
(−4)5
−1,024
1,024
−20
20
(−2)6
−64
64
−12
12
−62
−36
36
−12
12
40
1
0
4
80
1
0
8
For -33 I need to enter (-3)3 in the calculator.
True
False
Evaluate:
−62
(a)
Evaluate:
−23
(a)
52 simplified to
10
25
-10
-25
−42 simplifies to
8
-8
-16
16
(−2)3 simplifies to
-8
-6
8
6
−23 simplifies to
-6
-8
6
8
(−1)2 simplifies to
2
1
-2
-1
−12 simplifies to
1
-1
2
-2
(−3)2 simplifies to
-9
9
6
-6
6/8
9/8
6/16
9/16
1/8
1/6
3/6
3/8
8/18
16/81
16/18
8/81
20/22
100/22
20/121
100/121
(43)2
43
86
169
4030
Rewrite using a positive exponent.
7−10
7101
710
7−101
−70
Rewrite using a positive exponent.
g−7
g71
g7
g−71
−g7
Rewrite using a positive exponent.
w−13
−w13
w131
−w131
w−131
Rewrite the expression with a negative exponent.
1241
12−41
124
20,7361
12−4
Rewrite the expression with a negative exponent.
(−5)71
(−5)7
(−5)−71
(−5)−7
None of the above
Simplify the expression using positive exponents.
a−21
a−2
a2
a21
None of the above
Evaluate.
5−2
−10
251
521
51
Evaluate.
2−1
21
1
−2
−21
7-10
Write this expression using positive exponent:
x-7
-7
-7x
1/x7
-1/x7
1/124
Simplify
x⁻⁶
x61
x⁶
-x⁶
x6−1
Rewrite using a positive exponent.
g-7
g71
g7
g−71
Write with positive exponents:
a-2
a2
a21
g-7
Simplify
(a)
161
Simplify
−271
271
91
−91
Simplify (−32)0=
Rewrite using positive exponent
Simplify
-27
271
-9
91
(a)
Solve 5-2 = (a)
251
Simplify (-9)0 =
7-10
7101
7−101
Simplify and make the exponent positive
x-7 =
Make this negative exponent positive. 9-3 =
Simplify y0 =
Rewrite using a positive exponent.
y-13
According to exponent rules, when we multiply terms with the same base we _______ the exponents.
Multiply
Add
Divide
Subtract
According to exponent rules, when we divide the expressions we _______ the exponents.
add
subtract
multiply
divide
Simplify the expression.
(x4 )(x12)
x3
x48
x16
x8
(x2y)5
(x8) . (x5)
x-40
x-13
x3
x13
x9⋅x−7⋅x−10
x8
x81
x26
x261
y4⋅y−4
1
0
y8
y16
(8⋅83⋅82)2
810
812
89
86
Simplify the expression. (3n3)5
243n15
81n15
3n15
15n15
(2x3y)6
Simplify: (x2y3)3
x6y9
x5y6
x1
x6y6
Simplify:
(5ab2)2
25a2b4
10a2b4
5a2b4
25ab2

Simplify (2x4y7)3
6x7y10
6xy32
8x12y21
Simplify the following expression:
(3x3y5)4
3x12y20
81x12y20
12x12y20
81x7y9
Simplify x11x11
x11
x18
x7y
x7
x11
x18
x7y
x7
2x318x10
9x7
9x13
18x7
2x13
2n0p06m0p0= ?
2n0p06m0p0= 0
2n0p06m0p0= 1
2n0p06m0p0= 3
2n0p06m0p0= −3
w-3
w3
w2
w-13
Simplify using exponent rules.
32x3y4
32x9y13
16x8y12
16x6y7
Simplify: 4x4 × 5x−3 =
20x7
−20x
20x7
20x
Simplify: 4x216x4
12x6
4x2
4x6
12x2
Simplify: (−2x6) (−3x−3)
−6x−9
6x9
6x3
−6x3
Simplify: 9x2−27x8
3x10
−3x10
3x6
−3x6
Simplify: a2b3 × a2b−2
a4b
a4b5
a3b6
a4b−6
Simplify: z2 × z−2
z−4
1
z4
z1
Simplify: a0
a1
nothing
1
a−1
Simplify: −4a2b332a2b5
8b8
−8b8
8b2
−8b2
Simplify: −5a4−45a9
−9a13
9a5
−9a5
9a13
Simplify: 9b218a2
2ab4
2
b22a2
2a2b2
Simplify: (8x5) (−2x−4)
16x
−16x−20
−16x
−16x−9
Simplify: 34 × 35
920
99
39
320
Simplify: 5355
52
53
515
520
Simplify: (6r) (2r3)
10r4
12r3
10r3
12r4
Simplify: 2v2 × 4v4 ×v
8v6
8v7
6v7
6v6
Simplify: −2a4−10a2
5a2
−5a2
a25
a2−5
Simplify: 8a416a4
a82
2a8
−2
2
Simplify: a2c4 × a4c−6
a6c2
c2a6
a8c2
c24a8
Simplify: a3b7a4b8
ab
a2b2
a7b15
a4b2
Simplify: 3t2m15t2m3
5t2
5tm
5tm2
5m2
