Question: NEED HELP WITH SCREENSHOTS 10 THROUGH 18! PLEASE NUMBER THEM LIKE I DID AND ALSO MAKE SURE TO ANSWER ALL PARTS WITHIN EACH SCREENSHOT (IF









NEED HELP WITH SCREENSHOTS 10 THROUGH 18! PLEASE NUMBER THEM LIKE I DID AND ALSO MAKE SURE TO ANSWER ALL PARTS WITHIN EACH SCREENSHOT (IF APPLICABLE). THANK YOU!!!!









Find f'(x)' x) = (0.6x + 7)(0.8x 6) 7'00 = Enter your answer in the answer box. Save for Later 11 Find h'(x) where f(x) is an unspecified differentiable function. h(x) = 5x f (x) Choose the correct answer below. O A. h' ( x ) = 15x 2 f ( x ) f ' ( x ) O B. h' ( x ) = 15x2f' (x ) O c. h'(x) =x2F' (x) (1+15x2) O D. h'(x) = 5x3 f' (x) + 15x2f(x) Click to select your answer. ? Save for Later12 Find h'(x) where f(x) is an unspecified differentiable function. In x9 h ( x ) = f ( x ) Choose the correct answer below. O A. In x (f(x) - f' (x) ) h'(x ) = f ( x ) 2 O B. In x (f' ( x) - f(x) ) h'(x) : ( In x 9 ) 2 O C. 9f (x) - (xIn x ) f' (x ) h' (x ) = - x f ( x ) 2 OD. ( x In x9 ) f' (x) - 9f(x) h' ( x ) = x ( In x9 ) 2 Click to select your answer. ? Save for LaterFind f'(x) and nd the values(s) of x where f'(x) = 0. f(x) = (2x 33) (x2 + a4) f'(X) = x = (Type an integer or a simplied fraction. Use a comma to separate answers as needed.) Enter your answer in each of the answer boxes. Save for Later 14 Find the indicated derivative and simplify. dx for y = 16x 4 (x4 + 8 ) dy dx Enter your answer in the answer box. ? Save for LaterFind f'(x)' f(x) = (3x6 + a) 4 700 = Enter your answer in the answer box. Save for Later Find f'(x)' f(x)=se "6" f'(X) = Enter your answer in the answer box. Save for Later 17 Find the derivative. dy if y ( x ) = 1x2 + 3 dy dx ? Enter your answer in the answer box. Save for Later18 Find the derivative and simplify. d In (2 + x) dx Choose the correct answer below. x - 7(2 + x) In (2 + x) O A. x (2 + x) O B. 14x (2 + x) In (2 + x) - 1 2x (2 + x ) 7(2 + x) In (2 +x) - x O c. x 8 ( 2 + x ) OD. 1 - 14 x (2 + x) In (2 + x ) 2x (2 + x ) Click to select your answer. ? Save for Later
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