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

Tu (ne pas enregistrer) mon émission préférée jeudi dernier? VHL Central Stuff Please help
Do you think the Egyptian people were pleased with the rule of Akhenaton and Nefertiti ?????? (Please hurry I am really stuck)
Helppppppppppppppppppppppppppppppppp
Help me find the answer please!
Need help!! Please explain too!
Someone please help me
bamboo is a fast growing plant. in a certain region
where the chromosomes are condensing. Metaphase Prophase Telophase
Triangle ABC has perimeter 22 cm. AB= 8cm BC=5cm By calculation deduce whether triangle ABC is a right-angled triangle.
From the following figure, how can you conclude that lines l and m are parallel? Alternate exterior angles theorem Corresponding angles postulate Alternate inte