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Algebra

Using exponents to describe numbersAlgebra

Exponent rulesAlgebra

Order of operations with exponentsStill Confused?

Try reviewing these fundamentals first.

Algebra

Using exponents to describe numbersAlgebra

Exponent rulesAlgebra

Order of operations with exponentsStill Confused?

Try reviewing these fundamentals first.

Algebra

Using exponents to describe numbersAlgebra

Exponent rulesAlgebra

Order of operations with exponentsNope, I got it.

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Get Started Now- Intro Lesson15:36
- Lesson: 1a0:31
- Lesson: 1b1:43

The power of a quotient rule is used when we want to simplify a fraction that is raised to a power. Every term needs to be raised to a power!

Basic concepts: Using exponents to describe numbers, Exponent rules, Order of operations with exponents,

Related concepts: Exponents: Product rule $(a^x)(a^y)=a^{(x+y)}$, Exponents: Division rule ${a^x \over a^y}=a^{(x-y)}$, Exponents: Power rule $(a^x)^y = a^{(x\cdot y)}$, Exponents: Negative exponents,

$( \frac{a^m}{b^n} {)^p} = \frac{a^{mp}}{b^{np}}$

- IntroductionWhat are exponent rules?
- 1.Simplify the following:a)$( \frac{x}{6} {)^2}$b)$(\frac{2c^5d^4}{6c^3} {)^2}$

12.

Rational Functions and Expressions

12.1

Quotient rule of exponents

12.2

Power of a product rule

12.3

Power of a quotient rule

12.4

Negative exponent rule

12.5

What is a rational function?

12.6

Point of discontinuity

12.7

Vertical asymptote

12.8

Horizontal asymptote

12.9

Slant asymptote

12.10

Solving rational equations

12.11

Solving rational inequalities

12.12

Simplifying rational expressions and restrictions

12.13

Adding and subtracting rational expressions

12.14

Multiplying rational expressions

12.15

Dividing rational expressions

12.16

Applications of rational equations

12.17

Simplifying complex fractions

12.18

Partial fraction decomposition

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