Find the partial derivative of f (x, y) = e2+3y cos (x³y²) with respect to x. O fa (x, y) = e2x+3y (2 cos(x³y²) – 3æ²y² sin(x³y²)) O fa (x, y) = e2+3y (3 cos (x°y²) – 2x°y sin(æ³y²)) %3D O fa (x, y) = –6x² e2»+3y sin(x³y?) %3D O fz (x, y) = e2" sin(æ³y²) – e³v cos(x³y?)

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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Find the partial derivative of f (x, y) = e2¤+3y cos (x³ y²) with respect to x.
O fr (x, y) = e2+3y (2 cos (x³y²) – 3æ²y? sin(x'y))
O fa (x, y) = e2*+-3y (3 cos (x°y²) - 2x³y sin(æ³y²))
O fa (x, y) = –6x² e2*+3y sin (x³y?)
O fa (x, y) = e2" sin (x°y?) – e% cos (æ³y?)
COS (x
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Transcribed Image Text:Find the partial derivative of f (x, y) = e2¤+3y cos (x³ y²) with respect to x. O fr (x, y) = e2+3y (2 cos (x³y²) – 3æ²y? sin(x'y)) O fa (x, y) = e2*+-3y (3 cos (x°y²) - 2x³y sin(æ³y²)) O fa (x, y) = –6x² e2*+3y sin (x³y?) O fa (x, y) = e2" sin (x°y?) – e% cos (æ³y?) COS (x -
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