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Integration by Parts When evaluating , explain how letting and makes the solution more difficult to find.
Consider the given function:
a. Find the vertical asymptote(s). If there is more than one vertical asymptote give a list of the -values separated by commas. If there is no vertical asymptote, answer none.
b. If this function has a horizontal asymptote, give its -value. If there is no horizontal asymptote, answer none.
c. Find the -intercept(s). If there is more than one -intercept give a list of the -values separated by commas.
d. Find the -intercept.
