PowerPoint Present X l Quiz: REQ: Quiz # X Epidemiology 101 x Epidemiology Exam X + es/1564000/quizzes/4840811/take G For the function f (x) = 4x2 + 5 - 6x 3 1) When determining the derivative does the function need to be rewritten to use the general rules? [ Select ] [ Select 2) For determining the derivative of Yes the first term needs to be rewritten before using general rules. Yes the second term needs to be rewritten before using general rules. [ Select ] is n Yes the third term needs to be rewritten before using general rules. No, no terms need to be rewritten before using general rules to find the derivative. 3) Consider the following options for the derivative of the function. A) f' (2 ) = 8x+5 - 823 B) f' (x) = 8x - 5x 2 - 8x3 C) f' (2) - 6x + 5x 2 - 24x 3 Option [ Select ] is the most appropriate for the first derivative of the function f (x) = 4x2 + 2 - 6x 3. ENG W hulu fg f71 101 prt sc 18 144 DII $10 DDI f5 K % & 5 6 8 9 T Y U O P/courses/1564000/quizzes/4840811/take For the function f (a) - 4x2 + 5 - 6x3 1) When determining the derivative does the function need to be rewritten to use the general rules? [ Select ] 2) For determining the derivative of the function [ Select ] is needed. Select the product rule s for the derivative of the function. the chain rule the power rule A) f' (x) = 8x +- - 825 B) f' (2) = 8x - 5x 2 - 823 C) f' (2) = 6x + 5x 2 - 24x3 Option [ Select ] is the most appropriate for the first derivative of the function f (ac) = 4x2 + 5 - 6x3. O W hulu Rides 4 5 6 4- 144 DII $10 DDI $ % & 4 5 6 8 9 R Y U O P M1) When determining the derivative does the function need to be rewritten to use the general rules? [ Select ] 2) For determining the derivative of the function [ Select ] is needed. 3) Consider the following options for the derivative of the function. A) f' (2) = 8x + - - 823 B) f' (x) - 8x - 5x 2 - 8x3 C) f' (2) - 6x + 5x 2 - 2425 Option [Select ] is the most appropriate for the Select 4x2 - 2 - 62 3 first der A Next w N hulu ides $10 DDI 6 $8 144 f9 Dil f4 . $ & 4 5 6 8 9 P R T Y U O