How to solve two-step equations

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Math › How to solve two-step equations

Questions 1 - 10
1

Solve for .

Explanation

To solve , we need to get rid of the fraction. To do that, we multiply both sides by the reciprocal of that fraction.

From here, you can either plug that fraction into your calculator or solve in pieces.

2

Solve for .

Explanation

From here, you can either plug this into your calculator, or take the equation in pieces:

3

Solve for .

Explanation

To solve , we need to get rid of the fraction. To do that, we multiply both sides by the reciprocal of that fraction.

From here, you can either plug that fraction into your calculator or solve in pieces.

4

Solve for .

Explanation

From here, you can either plug this into your calculator, or take the equation in pieces:

5

Solve the equation for . (Round to two decimal places).

Explanation

Subtract from both sides of the equation, and simplify.

Divide both sides by . Be careful of the negative sign.

6

Solve the equation for . (Round to two decimal places).

Explanation

Subtract from both sides of the equation, and simplify.

Divide both sides by . Be careful of the negative sign.

7

Josie buys worth of groceries. The sales tax is . If she pays with , how much change should she get?

Explanation

The sales tax is

The total grocery bill is .

The change is .

8

Josie buys worth of groceries. The sales tax is . If she pays with , how much change should she get?

Explanation

The sales tax is

The total grocery bill is .

The change is .

9

Solve for .

Explanation

Perform the same operation on both sides of the equation.

Add 3 to both sides.

Divide both sides by 4 and simplify the fraction.

10

A glass jar is filled to the top with 100 blue marbles, 75 red marbles, and 25 yellow marbles. Each time a marbles is picked from the jar, it must be returned to the jar before another marble is picked again. What is the probability of picking a red marble?

Explanation

First, find the total number of marbles in the glass jar: marbles in total.

It is given that there are 75 red marbles, thus: .

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