22} We can use Taylor's Theorem to deduce that | sin(n) u | D for all :1: E R. Then a) ate; :_> 0 for

22} We can use Taylor's Theorem to deduce that | sin(n) u |<_i because if u mm then a twist and nc is b tide f sin tani ftc d none of the above. let la o be linear approximation to x centered at :1:=":1." given any e r we have rialm gem assume that> D for all :1: E R. Then a) ate; :_> 0 for all a: e R: so at) :_> Lx) for all a: e a. b} Radar) 3 D for all :t' E B: so at) 3 Lx) for all :t' E R. c) 1,452} 2 D for all a: :_> a, so f(:i:') :_> La') for all a: f(:i:') g Lw) for all 5c 5 a. d) 1,452} <_: d for all a: :_> a, so f(:i:') <_i la for all a: at :_> La') for all a: <_i a. a and r1433 ci for all m n="so"> CI for all m <_i n="so">