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Consider the functions A(x, y) = x^2y + xy − 3xy^2, and B(x, y) = xe^xy − y. (a) Calculate the x derivative of A, or Ax. (b) Ca...Asked by Marcus
Consider the functions A(x, y) = x^2y + xy − 3xy^2, and B(x, y) = xe^xy − y
(a) Calculate the x derivative of A, or Ax.
(b) Calculate the y derivative of A, or Ay.
(c) Calculate the x derivative of B, or Bx.
(d) Calculate the y derivative of B, or By.
(a) Calculate the x derivative of A, or Ax.
(b) Calculate the y derivative of A, or Ay.
(c) Calculate the x derivative of B, or Bx.
(d) Calculate the y derivative of B, or By.
Answers
Answered by
Writeacher
Go back and add YOUR THOUGHTS about your previous posts before you continue.
Answered by
Steve
partial derivatives are just like normal ones, except all other variables are treated like constants. For example,
B(x, y) = xe^(xy) − y
Bx = e^(xy) + xye^(xy)
there is no product rule involving e^(xy), since y is just a constant
By = x*xe^(xy) - 1
B(x, y) = xe^(xy) − y
Bx = e^(xy) + xye^(xy)
there is no product rule involving e^(xy), since y is just a constant
By = x*xe^(xy) - 1