FIND dy/dx BY IMPLICIT DIFFERENTIATION | e^(x^2y) = x + y

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How to find dy/dx by implicit differentiation given that e^(x^2y) = x + y.

Here's the 4 simple steps we will take in order to find dy/dx from the given equation e^(x^2y) = x + y:
0:00 Intro - e^(x^2y) = x + y
0:21 - Take the derivative of both sides with respect to x
3:32 - Separate dy/dx terms from non-dy/dx terms
6:25 - Factor out the dy/dx
7:38 - Isolate dy/dx

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Here's the 4 simple steps we will take in order to find dy/dx from the given equation e^(x^2y) = x + y:
0:21 - Take the derivative of both sides with respect to x
3:32 - Separate dy/dx terms from non-dy/dx terms
6:25 - Factor out the dy/dx

7:38 - Isolate dy/dx

JakesMathLessons
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I think I understand perfectly. Love your explanation! Crystal Clear.
Thankyou so much! appreciate you.

elmakmasano
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Thank you for this video, you really helped me a lot because I could not find an explanation of a similar problem in my language...

angelinakuz