WorksheetsExponent Rules Review
Total questions: 50
Worksheet time: 1hrs 27mins
THE PRODUCT RULE FOR EXPONENTS YOU....
subtract
add
multiply
divide
QUOTIENT RULE FOR EXPONENTS YOU....
add
divide
multiply
subtract
The power rule for exponents you....
divide
multiply
subtract
add
53⋅54
52
57
56
510
5253
5
55
52
58
71073
77
771
713
7131
5−1
51
51001
531
521
(73)4
712
77
71
(877237646642375623646237)0
1
DON'T KNOW
YOU SHOULD KNOW THE ANSWER
THINK OF THE LONELIEST NUMBER!
Simplify
c7
c71
c171
c60
w-13
Simplify:
43⋅43
46
49
166
None of the above
Simplify:
78⋅7
79
498
78
None of the above
Simplify:
c5⋅c3⋅c3
c45
3c11
c11
None of the above
(x3)2
Simplify the following:
(2x4y7)3
6x7y10
6xy32
8x12y21
8x7y10
Simplify the following:
Your answer must be expressed as a positive exponent
k7k3
k4
k41
k21
k−4
Simplify the following:
(x2x3)4
x4
x20
x8
x10
Match the following.
Add the exponents
x3⋅x6
Subtract the exponents
z4z8
Multiply the exponents
(y2)4
Match the following.
Add the exponents
(w2)2
Subtract the exponents
v3⋅v5
Multiply the exponents
b4b2
Simplify the following:
(−4)2
-8
16
-16
8
Simplify the following:
7p0
7
1
simplified
7p
Simplify the following:
(53x2y4)0
5xy
1
0
5
Simplify the following:
4n2 ⋅ n
4n3
4n
(4n2)2
n4
True or false: 24 means 2x2x2x2.
true
false
23 = 8
42 = 16
54
Rewrite using a positive exponent.
2w-13
-w13
w132
w−132
2w13
Example: h8 / h3
Example: c6 ⋅ c4
Example: (d2)5
(28−2)3
28−6
281
286
28⋅1
(35−9)−2
35−18
3518
35−11
3511
3−141
3−14
314
3−13
313
(a3b5)7 =
a3b35
a10b12
a8b8
a21b35
(ab2)8 =
ab16
a8b16
a9b10
ab10
a3b6a5b10=
a8b16
a2b4
a15b60
a2b16
3x9x2=
3x2
3x
9x
6x
x−3⋅x7⋅x2 =
x6
x12
x−42
x−12
m2⋅m6⋅m=
m8
m12
m4
m9
(x2z5x3y2)0
1
0
z5xy2
not a real number
x4 (x12)
