- Topics At a Glance
- Arithmetic, Geometric & Exponential Patterns
- Algebraic Expressions
- Evaluating Algebraic Expressions
- Combining Like Terms
- Distributive Property
- Multiplying Monomials
- Multiplying Binomials
- Dividing Polynomials
- Graphing X-Y Points
- Solving One-Step Equations
**Solving Two-Step Equations**- Solving More Complex Equations
- Solving Equations with Variables on Both Sides
- Solving Funky Equations
- Graphing Inequalities
- Solving Inequalities
- Graphing Lines
- Intercepts
- Graphing Horizontal & Vertical Lines
- Graphing Lines By Plotting Points
- Slope-Intercept Form
- Solving Multiple Equations by Graphing

**Solving two-step equations **is not much more complicated than solving one-step equations; it just involves an extra step.

Usually there is more than one way to solve these. It's ok to use whatever method makes most sense to you. The general rule of thumb when isolating the variable is to undo the order of operations, PEMDAS. Start with addition and subtraction, then multiplication and division, then exponents, and finally parentheses.

**Let's look at an example:**

**Method 1**

add 6 to each side | |

divide each side by 2 | |

**Method 2**

divide each side by 2 | |

separate the fractions | |

simplify | |

add 3 to each side | |

**Check the answer:**

w00t!

Personally, we think that the first method is easier, since we don't have to worry about separating the fractions. It is also the method that follows the rule the best, and first gets rid of the least connected number (the 6).

Example 1

Solve for x: |

Example 2

Solve for y: |

Example 3

Solve for x: |

Exercise 1

Solve for z:

Exercise 2

Solve for c:

Exercise 3

Solve for g: