QuestionSolve for :
Studdy Solution
STEP 1
Assumptions1. The equation is given as . We are asked to solve for
STEP 2
First, we need to distribute the on the left side of the equation to both and .
STEP 3
Now, calculate the multiplication to simplify the equation.
STEP 4
Substitute back into the equation to replace .
STEP 5
implify the left side of the equation by subtracting from .
STEP 6
Next, distribute the negative sign on the right side of the equation to both and .
STEP 7
Substitute back into the equation to replace .
STEP 8
To isolate , we need to get rid of on the right side of the equation. We can do this by adding to both sides of the equation.
STEP 9
implify the left side of the equation by adding and .
STEP 10
Next, we need to get rid of on the left side of the equation. We can do this by adding to both sides of the equation.
STEP 11
implify the right side of the equation by adding and .
STEP 12
Finally, to solve for , we need to get rid of on the left side of the equation. We can do this by dividing both sides of the equation by .
STEP 13
implify the right side of the equation by dividing by .
So, the solution to the equation is .
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