9. 10. What is the derivative of f(x) = e^sin x? -x a) f'(x) = e^(cos x -x c) f'(x) =-e(cos x - sin x) - sin x) b) f'(x) -x = e (cos x + sin x) -x d) f'(x) =-e (cos x + sin x) For u and v, if the sign of u · v is negative, then the angle between the tail to tail vectors will be: a) 0 <0<900 c) 900 << 1800 b) = 900 d) Sign does not indicate angle range

Calculus For The Life Sciences
2nd Edition
ISBN:9780321964038
Author:GREENWELL, Raymond N., RITCHEY, Nathan P., Lial, Margaret L.
Publisher:GREENWELL, Raymond N., RITCHEY, Nathan P., Lial, Margaret L.
Chapter4: Calculating The Derivative
Section4.2: Derivatives Of Products And Quotients
Problem 37E
Question

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9.
10.
What is the derivative of f(x) = e^sin x?
-x
a) f'(x) = e^(cos x
-x
c) f'(x) =-e(cos x
-
sin x)
-
sin x)
b) f'(x)
-x
= e (cos x + sin x)
-x
d) f'(x) =-e (cos x + sin x)
For u and v, if the sign of u · v is negative, then the angle between the tail to tail vectors will be:
a) 0 <0<900
c) 900 << 1800
b) = 900
d) Sign does not indicate angle range
Transcribed Image Text:9. 10. What is the derivative of f(x) = e^sin x? -x a) f'(x) = e^(cos x -x c) f'(x) =-e(cos x - sin x) - sin x) b) f'(x) -x = e (cos x + sin x) -x d) f'(x) =-e (cos x + sin x) For u and v, if the sign of u · v is negative, then the angle between the tail to tail vectors will be: a) 0 <0<900 c) 900 << 1800 b) = 900 d) Sign does not indicate angle range
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ISBN:
9780321964038
Author:
GREENWELL, Raymond N., RITCHEY, Nathan P., Lial, Margaret L.
Publisher:
Pearson Addison Wesley,