4. (03.01 MC) If j(x) = f(x ), find j'(-1). (1 point) 10 y 8 6 4 f(x) X ANON -6 -8 -10 -10 -8 -6 -4 -2 0 2 4 6 8 10 O -4 -64 O 18 6 5. (03.01 MC) Find the equation of the line tangent to y =- -2 at x = 1. (1 point) x2 -3x +3 Oy -1= -2(x - 1) Oy - 2= -2(x - 1) Oy+ 2= -2(x - 1) Oy+ 1= -2(x - 1)1. (03.01 MC) Selected values of differentiable functions g and h are given. If f(x) = g(h(x)), find f'(1). (1 point) X 4 7 g(x) 3 7 g'(x) 1 10 19 h(x) 6 -4 h'(x) 0 12 -1 - 2 O 1 12 O 3 O -8 2. (03.01 MC) If g(x) = f(x3), find g'(x). (1 point) O g' ( x ) = f ' ( 3x 2 ) O g' ( x ) = 6x (f ' ( x 3 ) ) O g'( x ) = 3x 2 (F' ( x 3 ) ) O g'( x ) = 3 (F' ( x 3 ) ) 3. (03.01 LC) Find dy if y = 2(5x2 - 4)3. (1 point) dx dy = 10x dx O dy = 6(5x2 _4)?(10x) dx dy = 6(10x)2 dx O dy = 6(5x2 -4)2 dx