Solve Linear Equations with Rational Number Coefficients: CCSS.Math.Content.8.EE.C.7b - Common Core: 8th Grade Math

can be simplified to become

Then, you can further simplify by adding 5 and to both sides to get .

Then, you can divide both sides by 5 to get .

First, you must multiply the left side of the equation using the distributive property.

This gives you .

Next, subtract from both sides to get .

Then, divide both sides by to get .

Combine like terms on the left side of the equation:

Use the distributive property to simplify the right side of the equation:

Next, move the 's to one side and the integers to the other side:

To solve for , you must first combine the 's on the right side of the equation. This will give you .

Then, subtract and from both sides of the equation to get .

Finally, divide both sides by to get the solution .

First. combine like terms to get

.

Then, add and subtract from both sides to separate the terms.

This gives you .

Finally, divide both sides by to get a solution of .

First, combine like terms within the equation to get

.

Then, add and subtract from both sides to get

.

Finally, divide both sides by to get the solution of .

In order to solve for , we need to isolate the to one side of the equation.

For this problem, we need to multiply each side by

Next, we need to subtract from each side:

In order to solve for , we need to isolate the to one side of the equation.

For this problem, we need to multiply each side by

Next, we need to subtract from each side:

In order to solve for , we need to isolate the to one side of the equation.

For this problem, we need to multiply each side by

Next, we need to combine like terms, so we subtract from both sides:

Finally, we can divide by both sides:

In order to solve for , we need to isolate the to one side of the equation.

For this problem, we need to multiply each side by

Next, we need to combine like terms, so we add to both sides:

Finally, we can divide by both sides:

In order to solve for , we need to isolate the to one side of the equation.

For this problem, we need to multiply each side by

Next, we need to combine like terms, so we add to both sides:

Finally, we can divide by both sides:

In order to solve for , we need to isolate the to one side of the equation.

For this problem, we need to multiply each side by

Next, we need to combine like terms, so we subtract from both sides:

Finally, we can divide by both sides:

In order to solve for , we need to isolate the to one side of the equation.

For this problem, we want to combine like terms. Let's start by moving the values to one side:

Next, we can subtract from both sides:

In order to solve for , we need to isolate the to one side of the equation.

For this problem, we want to combine like terms. Let's start by moving the values to one side:

Next, we can subtract from both sides:

Finally, we divide from both sides:

In order to solve for , we need to isolate the to one side of the equation.

For this problem, the first thing we want to do is distribute the :

Next, we can subtract from both sides:

Finally, we divide from both sides:

In order to solve for , we need to isolate the to one side of the equation.

For this problem, the first thing we want to do is distribute the :

Next, we can subtract from both sides:

Finally, we divide from both sides:

In order to solve for , we need to isolate the to one side of the equation.

For this problem, the first thing we want to do is distribute the :

Next, we can subtract from both sides:

Finally, we divide from both sides:

In order to solve for , we need to isolate the to one side of the equation.

For this problem, the first thing we want to do is distribute the :

Next, we can subtract from both sides:

Finally, we divide from both sides: