
Robert J. answered 05/23/13
Certified High School AP Calculus and Physics Teacher
Do you mean gradient? Here you go!
∇f(x, y) = ∂f/∂x i + ∂f/∂y j = (-2x-3yx^2)i + (2y-x^3)j
∇f(1, -1) = (-2+3)i + (-2-1)j = i - 3j <==Answer
Sun K.
asked 05/22/13Consider the function f(x, y)=y^2-x^2-yx^3.
Compute f(1, -1).
There's a triangle in front of f(1, -1), an opposite triangle.
Robert J. answered 05/23/13
Certified High School AP Calculus and Physics Teacher
Do you mean gradient? Here you go!
∇f(x, y) = ∂f/∂x i + ∂f/∂y j = (-2x-3yx^2)i + (2y-x^3)j
∇f(1, -1) = (-2+3)i + (-2-1)j = i - 3j <==Answer
Anderson J. answered 05/23/13
Proof that you don't have to be a genius to understand Physics
Is there more to this problem?
If not then you can find f(1,-1) by just plugging in x = 1 and y = -1
f(1,-1) = -1^2 - 1^2 - (-1)(1^3)
f(1,-1) = 1
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