Problem 1 co of this equation: Find the limit as x y= x2/x As x 0 this an indeterminate form of the kind oo, since the exponent -> 0 while the base > CO 1. Find the values of y at x 2, 4, -1), and -4 2. Apply the In function to both sides of the equation. Recall that In(xa) side, you will get a result of the form In(x)/x a lin(x). On the right 3. Use L'Hospital's rule to show that the limit of In(y) as as x co is 0 4. Apply the exponential function to both sides of the equation you got in the previous step to show that the limit of y 1 as x > co.

5) For the following function, f(x), find the answers to both parts. No credit will be given if work is not shown. f(x) = x² + x a) Use the limit definition of the derivative (chapter 3.1) to find dy (f(x)) Show all work dx b) Use the power rule to find dx (f(x)) Show all work

2. Find the derivative of each funct Whenever possible, expand the log make use of the algebraic proper y = In(rVx² – 1) [49] a.

I can not solve this trig limit. Please help for 1f.