19f(x, y,z)= xy²z+x* yz' – sin xy + cos yzWhich of the following is the first-order derivative of the function with respect to z?A) 2xy + 2xʻyz – yx sin yz –- x cos yzO B) xy + 4x²yz² – y sin yz + sin xyC) xy'z+ 6x° yz' – ysin yz – cos yzO D) xy? + 2x² yz – y sin yzO E) xy'z +x²yz – y sin yz + sin xy

Answered: Image /qna-images/answer/a21737e7-5706-4237-b8be-b26bd30371ca.jpg

f(x,y,z)= xy²z +x² yz? – sin xy + cos yz Which of the following is the first-order derivative of the function with respect to z? O A) 2xy² + 2x²yz – yx sin yz – x cos yz B) xy + 4x yz? - y sin yz + sin xy O C) xy'z + 6x² yz' – ysin yz – cos yz O D) xy? + 2x² yz – y sin yz OE) xy'z +x²yz – y sin yz + sin xy

f(x,y,z)= xy²z +x² yz? – sin xy + cos yz Which of the following is the first-order derivative of the function with respect to z? O A) 2xy² + 2x²yz – yx sin yz – x cos yz B) xy + 4x yz? - y sin yz + sin xy O C) xy'z + 6x² yz' – ysin yz – cos yz O D) xy? + 2x² yz – y sin yz OE) xy'z +x²yz – y sin yz + sin xy

Advanced Engineering Mathematics

10th Edition

ISBN:9780470458365

Author:Erwin Kreyszig

Publisher:Erwin Kreyszig

Chapter2: Second-order Linear Odes

Section: Chapter Questions

Problem 1RQ

See similar textbooks

Similar questions

Find the firsst derivative of y = arctan [ (3 sin x) / (4 + 5 cos x) ] and the first partial derivative fx, fy, and fz of (x + yw )2 – ez – 2 = 0 and f ( x , y, z ) = 2xyz + tan x + y sin z Make the solution detailed and clear IN A PAPER.
Find the partial derivative of f(x,y) with respect to y at the point (3,2) f(x,y) = ln(x^2y-xy^2)
Find the first partial derivative of fx , fy and fz of f ( x , y, z ) = 2xyz + tan x + y sin z and ( x + yw )2 – ez – 2 = 0 Pls make the solution detailed and clear.
Compute the partial derivative fxxyz for f(x, y, z) = cos(cos(x3 + z2 )) + x2 ln(y2 + z2 ).
FInd the second order partial derivative by using the chain rule ∂z/∂u if z = f(x, y) = 3e −2x ln y 2 and x = ln(u cos v) and v = u sin v.
What can you conclude about a real function f(x,y) that has continuous partial derivatives at a point (x,y)?
What is the 3rd partial derivative with respect to x and y and y of the function f(x,y) given in exp(x) y exp(x) exp(y) x exp(y)
Find a function w = ƒ(x, y) whose first partial derivatives are ∂w/∂x = 1 + ex cos y and ∂w/∂y = 2y - ex sin y and whose value at the point (ln 2, 0) is ln 2.