Given the equation y = 3 e(xy) Find the Implicit derivative " dy/dx" of the function. You will need to use the Product Rule on this problem. Ay' = 3x e(* ) + 3 y el*y) By' = 3 y'e(*y) + 3x e(u) y' = 3x y y'e(* ») Dy' = 3x y'el* ) Ey' = 3 y e(*) + 3x y'el*) Fy' = 3 y e (*)

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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Given the equation
y = 3 e(xy)
Find the Implicit derivative " dy/dx" of the function. You will need to use the Product Rule on this problem.
Ay' = 3x e(*) + 3 y el*y)
By' = 3 y'e(*y) + 3x e()
Oy' = 3x y y'e(* »)
Dy' = 3xy'el* y)
Ey' = 3 y e(*) + 3.x y'el*)
Fy' = 3 y e (*y)
Transcribed Image Text:Given the equation y = 3 e(xy) Find the Implicit derivative " dy/dx" of the function. You will need to use the Product Rule on this problem. Ay' = 3x e(*) + 3 y el*y) By' = 3 y'e(*y) + 3x e() Oy' = 3x y y'e(* ») Dy' = 3xy'el* y) Ey' = 3 y e(*) + 3.x y'el*) Fy' = 3 y e (*y)
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