Page of? O zoom + Let f be a differentiable function given that f(1) = 2 and f'(1) = . What is the approximation for [(11) found by using a linear approximation of f at x = 1? 16) L(x) = 17) f(1.1) = the function is increasing/decreasing concave lip/concave down and all points of inection. (#'s 18-25) f(x) =x3 3x+ 10 Cp's: Inc: Dec: Max: Min: Inf Pt: CC up: CC down: \fPage 7 of 9 - ZOOM + (32) y = In(x) (a) 1 x 2x 2xVIn x (b) ,. 2 2V In x In x (d) Inx (e) None of these (33) y = sin-1(2x) (a) 2 cos-1(2x) V1-2x2 (C) V1-4x2 V 1-4x2 (e) 1-4x2 (34) y = tan-1(e3x) e 3x (a) 3e3x 3e 3x 1+9x2 d) - 3e3x 1+e6x c - 1+e9x2 1+e6x (e - 1+3e6x