QuestionFind the limit: .
Studdy Solution
STEP 1
Assumptions1. We are asked to find the limit of the function as approaches . . The function is defined for all real numbers except .
STEP 2
First, we need to simplify the expression in the numerator. We can do this by expanding .
STEP 3
Substitute the expanded form of into the original limit expression.
STEP 4
implify the expression in the numerator by subtracting .
STEP 5
We can simplify this further by factoring out from the numerator.
STEP 6
Now, we can cancel out the in the numerator and the denominator.
STEP 7
Finally, we substitute into the simplified expression to find the limit.
The limit of the function as approaches is .
Was this helpful?