nicha67 nicha67
  • 02-01-2021
  • Mathematics
contestada

A2. Find y' and y" for y^2 = x^2
+ sinxy

Respuesta :

cwrw238 cwrw238
  • 02-01-2021

Answer:

y'   = (2x + y cosxy)/(2y + x cosxy)

Step-by-step explanation:

Using implicit differentiation:

y^2 = x^2 + sin xy

2y y' = 2x + cos xy  * (xy' + y)

2y y' = 2x + xy' cos xy + y cos xy

2y y' - xy' cosxy = 2x + ycos xy

y'   = (2x + y cosxy)/(2y - x cosxy)

Answer Link

Otras preguntas

HELP PLEASE!!!!!!!!!!!!!!! I GIVE BRAINLIAST <3)))
What is the theme of the play ,A Royal Mystery?
can some one help me please
find dy/dx for y=log (tan2x)
what does it mean when an author is said to be anonymous
the junction between two neurons is called a ______
81 x 1/9 = How do you solve this^^^^
good posture is one that places the least amount of _______ on your muscles and joints.
The effect was that the Stars and Bars flag caused confusion on the battlefield. What was the cause?
How do you turn a proportionality between variables into an equation?