You currently have JavaScript disabled on this browser/device. JavaScript must be enabled in order for this website to function properly.

# ZingPath: Setting Up Equations and Formulas

Searching for

## Setting Up Equations and Formulas

Learn in a way your textbook can't show you.
Explore the full path to learning Setting Up Equations and Formulas

### Lesson Focus

#### Translating Problems Into One-Step Equations

Algebra-1

You will translate word problems (involving all four basic operations) into one-step equations.

### Now You Know

After completing this tutorial, you will be able to complete the following:

• Translate simple word problems into one-step equations.

### Everything You'll Have Covered

Equations and Equality

An equation is a mathematical sentence that shows equality, includes an equal sign, and often includes a variable.

A relationship between mathematical expressions shows equality when the expressions are the same. For example:

5 + 8 = 13 x + 2 = 18

13 = 13 16 + 2 = 18

18 = 18

In order to solve real-world problems, you can write an equation to help you determine the answer.

Utilizing a Step-by-step Process When Translating Problems into One-step Equations

This Activity Object uses the following step-by-step process when translating problems into one-step equations:

1.    Figure out what is being asked for, or identify the unknown.

2.    Designate a variable to represent the unknown.

3.    Select the words which show the relationship between the unknown and any other information given in the problem.

4.    Determine the key word or words that indicate equality.

5.    Determine the key word or words that indicate an operation.

6.    Form the equation.

### Tutorial Details

 Approximate Time 20 Minutes Pre-requisite Concepts Students should know these concepts: algebraic expressions, basic operations on whole numbers, equality, equations, and variables. Course Algebra-1 Type of Tutorial Skills Application Key Vocabulary algebraic expression, translating problems, writing equations