Answer on Question #58237 – Math – Calculus
Question
Suppose f(x,y)=x3y2−sin2xcos2yf(x,y) = x^3 y^2 - \sin^2 x \cos 2yf(x,y)=x3y2−sin2xcos2y, what is dfdy\frac{df}{dy}dydf?
Solution
If f(x,y)=x3y2−sin2xcos2yf(x,y) = x^3 y^2 - \sin^2 x \cos 2yf(x,y)=x3y2−sin2xcos2y, then
Answer: ∂f∂y=2(yx3+sin2xsin2y)\frac{\partial f}{\partial y} = 2 (y x^3 + \sin^2 x \sin 2y)∂y∂f=2(yx3+sin2xsin2y).
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