Q4.5 If f(x)= e2x O e²x - √xe² e4x 1 4e²√√x 4√xе²x then f'(x) = x 1/2e2x -x 2e4x O 1 - 4x 2e2x √√√x None of the above.

Calculus: Early Transcendentals
8th Edition
ISBN:9781285741550
Author:James Stewart
Publisher:James Stewart
Chapter1: Functions And Models
Section: Chapter Questions
Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...
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Please only answer Q4.5
Q4.5
If f(x)=
2x
√x
e2x
√xе²x
=
e4x
F
then f'(x) =
1
4e²√√x
4√xe² -x-¹/22x
2e4x
1 - 4x
2e²x√√x
O None of the above.
Q4.6
If p(x)
O e (2 sin (x) + sin²(x))
cos² (x)
= tan (sin² (x)e"), then p'(x) =
O e (2 tan (x) + tan² (x))
O (2 sin (x) + sin²(x)e")
cos² (x)
e* (2 sin (x) cos(x) + sin²(x))
cos² (sin²(x)e)
O None of the above
Transcribed Image Text:Q4.5 If f(x)= 2x √x e2x √xе²x = e4x F then f'(x) = 1 4e²√√x 4√xe² -x-¹/22x 2e4x 1 - 4x 2e²x√√x O None of the above. Q4.6 If p(x) O e (2 sin (x) + sin²(x)) cos² (x) = tan (sin² (x)e"), then p'(x) = O e (2 tan (x) + tan² (x)) O (2 sin (x) + sin²(x)e") cos² (x) e* (2 sin (x) cos(x) + sin²(x)) cos² (sin²(x)e) O None of the above
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