QuestionSolve for in the equation .
Studdy Solution
STEP 1
Assumptions1. The function is . We need to find the value of that satisfies this function
STEP 2
We know that . We can set this equation equal to to solve for .
STEP 3
Now, we can isolate by subtracting $$ from both sides of the equation.
STEP 4
implify the equation to find the value of .
STEP 5
Finally, divide both sides of the equation by to solve for .
STEP 6
Calculate the value of .
The value of that satisfies the function is .
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