5x−12−6x=−10x+7−1

(4 points)
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5x−12−6x=−10x+7−1
Step 1: Combine like terms Response area,

Step 2: Get x-terms on same side of equation Response area

Step 3: Get constants on same side of equation Response area

Step 4: Get the x by itself by using the inverse operation Response area

Step 1: Combine like terms

5x - 12 - 6x = -10x + 7 - 1 simplifies to:
-x - 12 = -10x + 6

Step 2: Get x-terms on same side of equation
To get x-terms on the same side, add 10x to both sides:
9x - 12 = 6

Step 3: Get constants on same side of equation
To get constants on the same side, add 12 to both sides:
9x = 18

Step 4: Get the x by itself by using the inverse operation
To isolate x, divide both sides by 9:
x = 2

Step 1: Combine like terms.

Combining like terms on the left side of the equation, we have:

5x - 12 - 6x = -10x + 7 - 1

Combine "5x" and "-6x" to get "-x":

-x - 12 = -10x + 7 - 1

Step 2: Get x-terms on the same side of the equation.

To have all the x-terms on one side, we can add 10x to both sides of the equation:

-x + 10x - 12 = -10x + 10x + 7 - 1

Simplifying, we have:

9x - 12 = 7

Step 3: Get constants on the same side of the equation.

To have all the constants on one side, we can add 12 to both sides of the equation:

9x - 12 + 12 = 7 + 12

Simplifying, we have:

9x = 19

Step 4: Get the x by itself by using the inverse operation.

To isolate x, we can divide both sides of the equation by 9:

(9x)/9 = 19/9

Simplifying, we have:

x = 19/9

So the solution to the equation is x = 19/9.