Determine the derivative of each function 1 point tan(cos x) sec- x (- sin x) tan x (- sin x) + cos x (sec2 x) O Option 1 Option 2 sec (cos x) - sin x sec (cos x) (- sin x) Option 3 Option 41 point f (x) = 4(x2 + 3x+ 1)5 f' (x) = 5x* (2x + 3) f' ( x) = 5(x2 + 3x+ 1)*(2x+3) O Option 1 Option 2 f' (x) = 20(x2 + 3x + 1) (2x) f' (x) = 20(x2 + 3x+ 1)*(2x +3) Option 3 Option 41 point log(3x) 3x 3x (In 10) O Option 1 Option 2 . 3 . 3 3x 3x (In 10) O Option 3 Option 41 point sec(ex ) sec tan(e* ) sec tan(e* ) . ex Option 1 Option 2 sec(e* ) tan(ex ) . ex sec(e*) tan(e*) O Option 3 O Option 4\f1 point cos x (sin x2 ) - sin (sin x2 ) (cos x2 ) - sin (sin x2 ) (cos x2 ) (2x) Option 1 O Option 2 cos x (cos x2 ) + sin x2 (- sin x) cos x (cos x2 ) (2x) + sin x2 (- sin x) Option 3 Option 4Determine what is asked. Which of the following is the derivative of the function shown? * 1 point h(x) = Ing (x)) ( x ) g' (x) .8 (x) g (x) Option 1 Option 2 g' (x) g (x) Option 3 Option 4In which part/s would you need to use chain rule? * 1 point log (4x +2x) f ( x) = sin- x f' ( x) = sin- x(@)+log(4x3+2x) (#) (sin2 x) In getting @ In getting # O In getting both @ and # What is the derivative of cos(secx)? * 1 point Strictly follow the following directions for your answers: DO NOT use the spacebar. Parenthesis ( ) may be used, but NOT braces[ ], and NOT brackets { ). Use all small letters only. Do not simplify answers. Your answer In which of the following situations should chain rule be used? * 1 point O Original function is a product of 2 or more functions. O Original function is a quotient of 2 or more functions. O Original function is a composite function