Find the limit L. Then use the - definition to prove that the limit is L. lim √√x x →0 L = Use the - definition to prove that the limit is L. Given & > 0, assume f(x) - L < ε, then |³√x - () Let &=& < E 1²³√√x1 < & |x| < If 0 < x < 8 when 8 -(C |x| < E 1³√√x1 < E ])[ |f(x) - LI < E. << E = E , you have

Find the limit L. Then use the - definition to prove that the limit is L. lim √√x x →0 L = Use the - definition to prove that the limit is L. Given & > 0, assume f(x) - L < ε, then |³√x - () Let &=& < E 1²³√√x1 < & |x| < If 0 < x < 8 when 8 -(C |x| < E 1³√√x1 < E ])[ |f(x) - LI < E. << E = E , you have

College Algebra

7th Edition

ISBN:9781305115545

Author:James Stewart, Lothar Redlin, Saleem Watson

Publisher:James Stewart, Lothar Redlin, Saleem Watson

Chapter3: Polynomial And Rational Functions

Section3.6: Rational Functions

Problem 1E: If the rational function y=r(x) has the vertical asymptote x=2, then as x2+ , either y ______or y...

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