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Solving Quadratic Equations
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Linear Equations and Inequalities
Literal Equations
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Linear Equations in Linear Algebra
SOLVING LINEAR AND QUADRATIC EQUATIONS
Investigating Liner Equations Using Graphing Calculator
represent slope in a linear equation
Equations
Linear Equations as Models
Solving Quadratic Equations by Factoring
Solving Equations with Rational Expressions
Solving Linear Equations
Solve Quadratic Equations by Completing the Square
LinearEquations
Solving a Quadratic Equation

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Enter expression, e.g. (x^2-y^2)/(x-y)

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Enter equation to solve, e.g. 2x+3=4

Enter equation to graph, e.g. y=3x^2-1

Depdendent Variable

Number of equations to solve:

Equ. #1:

Equ. #2:

Equ. #3:

Equ. #4:

Equ. #5:

Equ. #6:

Equ. #7:

Equ. #8:

Equ. #9:

Solve for:

Enter inequality to solve, e.g. 2x+3>4

Enter inequality to graph, e.g. y<3x^2-1

Dependent Variable

Number of inequalities to solve:

Ineq. #1:

Ineq. #2:

Ineq. #3:

Ineq. #4:

Ineq. #5:

Ineq. #6:

Ineq. #7:

Ineq. #8:

Ineq. #9:

Solve for:

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Literal Equations

A literal equation is an equation that contains more than one variable.
The goal is to rewrite the equation so that the letter being solved for is alone on one side of the
equation and all numbers and other variables are on the other side.

Ex. Solve for b: __________________________________________________
__________________________________________________

Ex. Solve for y: 7x – 5y = 12 _______________________________________________
_______________________________________________

Ex. Solve for x: 3x + 8y = 9 ________________________________________________
_______________________________________________

Ex. Use the equation P = C + Cr

a) solve for r:_________________________________________________________
______________________________________________________

b) solve for C:________________________________________________________
______________________________________________________