Exponents - General
Exponent Laws
Multiplying/Dividing Monomials
Scientific Notation
Take a Chance
100

35

What is the base? What is the exponent?

Base = 3

Exponent = 5

100

Can we use exponent laws for this?

(a2)(b4)

No - the bases are different

100

(3a5)(4a2)

20a7

100
Scientific notation is used to represent very ______ or very _______ numbers. 

large/small

100

72

49

200

What does an exponent do?

Multiplies the base times itself

200

(x7)(x3)=

x10

200

12x6 / 3x4

4x2

200

The number for scientific multiplication has to be _________. 

It's multiplied by a base which is always _____

one digit 1 - 9

base of 10

200

Simplify: 84(83) / 85

82

300

what is the expanded form of 23? Evaluate. 

2 x 2 x 2  = 8

300

a6 / a4

a2

300

(3x7y4)2(xy2) 

9x15y10

300

Write 1.23 x 105 in standard notation

123, 000

300

(6520x3b4a6y23)0

=1

400

What happens when an exponent is applied to a fraction? Evaluate (1/3)2


The exponent goes on both the numerator and denominator

1/9

400

(3x3)2

9x6

400

Evaluate (2ab2)3(3a2b3)

24a5b9

400

Write 9.831 x 10-6 in standard notation

0.000009831

400

(12x8y3)2 / (3x10y)(4x6y5)

1

500

Explain how you know whether the solution to a negative base with an exponent will be positive or negative. 

Ex. (-3)5

For negative bases:

even exponent --> positive solution

odd exponent --> negative solution

500

Evaluate (3/2)-2

4/9

500

(3x3y4)2(5x6y4) / 15(x2y)6

3y6

500

Write 723 418 in scientific notation

7.23418 x 105

500

Write 0.000451 in scientific notation

4.51 x 10-4

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