use the rule that says

limit of (e^h - 1)/h = 1 as h approaches 0
to show that the limit of [ln(x+h) -lnx]/h as h approaches 0 = 1/x, where x>0

Similar Questions
  1. use the rule that sayslimit of (e^h - 1)/h = 1 as h approaches 0 to show that the limit of [ln(x+h)-lnx]/h as h approaches 0 =
    1. answers icon 0 answers
  2. use the rule that sayslimit of (e^h - 1)/h = 1 as h approaches 0 to show that the limit of [ln(x+h) -lnx]/h as h approaches 0 =
    1. answers icon 1 answer
  3. Find the limit of f(x) as x approaches 0.f(x) = [1-cos^2(3x)] / x^2 Is there a way to do this if we haven't learned L'Hopital's
    1. answers icon 1 answer
  4. lim (1+x)^1/x. Give an exact answer.x->0 This reads: The limits as x approaches zero is (1 plus x) to the 1 divided by x. The
    1. answers icon 0 answers
more similar questions