Exponent Terms
Multiplying Exponents
Dividing Exponents
Negative Exponents
Power to a Power
100

This is the word that we use to describe the number being multiplied by itself that an exponent is attached to.

What is a base?

100

4^2 · 4^3

4^5

100

2^4/2^2

2^2

100

2^-1

1/2

100

(2^3)^4

2^12

200

When a number is to the 2nd or 3rd power, we use these two words respectively to describe it.

What is squared and cubed?

200

7^2· 7

7^3

200

5^4/5

5^3

200

7^-2

 1/7^2 or

1/49

200

(7^9)^8

7^72

300

Any number to the zero power will always be this.

What is 1?

300

2x^4 · 5x^4

10x^8

300

2^2/2^3

 2^-1 or  1/2 

300

4^3 · 4^-2

 4^1 or

4

300

(x^2)^3 · x^5

x^11

400

Any number to this power will always be the number itself.

What is the 1st power.

400

9xy^2 · 9x^2y^3

81x^3y^5

400

(6x^3)/(2x^2)

3x

400

3a^-5

3/a^5

400

(4^3)^2 · (4^2)^2

4^10

500

 -5^2 vs  (-5)^2 --- which one is negative and why?

 -5^2 --- because the power only applies to the 5, not the negative sign before it.

500

7v^3 · 10u^3v^5 · 8uv^3

560u^4v^11

500

(14x^5y^3)/(7x^3y)

2x^2y^2

500

(8x)^(-2)

 1/(8x)^2 or

1/(64x^2)

500

2x^-4 · x^2

2/x^2

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