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Multiplication Rules of Exponents: Power Rule

Multiplication Rules of Exponents: Power Rule

Assessment

Presentation

Mathematics

8th Grade

Medium

CCSS
8.EE.A.1, HSA.APR.A.1

Standards-aligned

Created by

Nicole Stanziale

Used 8+ times

FREE Resource

15 Slides • 14 Questions

1

Multiplication Rules of Exponents: Power Rule

By nicole stanziale

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media

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Multiple Choice

The product rule says that when you are multiplying two exponents with the same base, you keep the base and ________ the exponents

1

Add

2

Subtract

3

Multiply

4

Divide

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6

Multiple Choice

(x5)4\left(x^5\right)^4  

The power of a power rule says that when an exponential expression is raised to a power (as shown above), you should _________ the inner and outer exponents

1

add

2

subtract

3

multiply

4

divide

7

Multiple Choice

If a number or variable does not have an exponent, we can assume the exponent is:

1

0

2

1

8

9

Multiple Choice

(a3b5)7\left(a^3b^5\right)^7  =

1

a3b35a^3b^{35}  

2

a10b12a^{10}b^{12}  

3

a8b8a^8b^8  

4

a21b35a^{21}b^{35}  

10

Multiple Choice

(x7)2\left(x^7\right)^2  =

1

x14x^{14}  

2

x9x^9  

3

x5x^5  

4

2x72x^7  

11

12

Multiple Choice

Simplify the following expression:


(2x3y)6

1

2x18y6

2

64x18y6

3

64x3y6

4

2x3y6

13

Multiple Choice

Simplify the following expression:


(3x4y5)2

1

9x8y10

2

6x8y10

3

3x8y10

4

x8y10

14

Multiple Choice

Simplify the following expression:


(7a2)(5a6b)2

1

35a14b2

2

175a12b2

3

175a14b2

4

35a14b

15

Multiple Choice

Simplify the following expression:


(-2r3p2m)3

1

-8r9p6m3

2

-8r9p6m

3

-6r6p5m4

4

-6r9p6m3

16

Multiple Choice

Which of the following expressions is equivalent to (2x)3 ?
1
(2x)(2x)(2x)
2
2(x)(x)(x)
3
2x + 2x + 2x
4
2x⋅3

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Multiple Choice

(2x4y5)(-3x2y7)
1
6x6y12
2
-1x6y-2
3
-6x2y2
4
-6x6y12

25

Multiple Choice

xy0
1
xy
2
x
3
1
4
0

26

Fill in the Blank

Type answer...

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28

Multiple Choice

Question image

If (2x)5=215, what does x equal?

1

x = 3

2

x = 5

3

x = 10

29

Multiplication Rules of Exponents: Power Rule

By nicole stanziale

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