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Only for question D
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A line L(x) = ax +b is called a slant asymptote for f(x) if = lim (f(x) - L(2)) = 0 = 000 lim (f(2) - L(2)) = 0. -og Lecture 34 - Curve Sketching 22 1. Let f(x) I-1 (a) Find the intervals of increase/decrease, and find local max and min of fr). (b) Find the intervals of concavity. (c) Show that limz+1-f(x) = - and lim +1+ f(0) = +.. (d) Show that L(x) = x +1 is a slant asymptote of f as I + Foo.
A line L(x) = ax +b is called a slant asymptote for f(x) if = lim (f(x) - L(2)) = 0 = 000 lim (f(2) - L(2)) = 0. -og Lecture 34 - Curve Sketching 22 1. Let f(x) I-1 (a) Find the intervals of increase/decrease, and find local max and min of fr). (b) Find the intervals of concavity. (c) Show that limz+1-f(x) = - and lim +1+ f(0) = +.. (d) Show that L(x) = x +1 is a slant asymptote of f as I + Foo.
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