Find dw/ds and ðw/at using the appropriate Chain Rule. Function Values w = sin(4x + 5y) x = s + t, y = s - t s = 0, t = 2 aw as dw at Evaluate each partial derivative at the given values of s and t. aw as aw at || ||

Q: How do you solve this?

A: To find the roots of the given polynomial equation

Q: Let f (x) = 2x4 + 2x3 + 2x2 + 5x + 2. Fill in the missing coefficients for the derivative of f: x* +…

A: Given that :-  f is function of x f(x) = 2x⁴ + 2x³ + 2x² + 5x + 2 * We have to find  f '(x)   For…

Q: Find the indicated derivative. In this case, the independent variable is a (unspecified)…

A:

Q: Use the First Derivative Test to find the relative extrema of ƒ(x)=· sin x on (0,27).

A: The given function is- fx=x2-sinx  Differentiating f(x) w.r.t x- f'x=12-cosx Put f'x=0,…

Q: xviss=hy! wh puy in

A:

Q: 16. r(0) = sec 0 tan 0 – 2eº -

A:

Q: Find the first and the second derivatives of the function where a is a parameter (1.e. a real…

A: fx=eax-e-axxeax⇒fx=eax·xeax-e-ax·xeax⇒fx=eax+ax·x-e-ax+ax·x⇒fx=e2ax·x-e0·x⇒fx=xe2ax-x Now…