2. [-/2 Points] Find dy/dx by implicit...

Transcript

00:01 Hello friends we are given an implicit function we need to differentiate it okay with respect to x by implicit method so first of all we are supposed to know that when we are when we are going to differentiate it with respect to x we are we will consider only x as a variable and y will be considered as a constant okay because we are given that it's an implicit function we need to describe we need to differentiate it in an implicit way.

00:25 Okay, so first of all we what we can do here we will differentiate it with respect to x so how we will get? what we'll get we can just write that five the differentiation of five consider as zero okay zero plus and it will be six is equal to we know that sine theta can be differentiated the formula of sine theta the the formula of differentiation of sine x is nothing but equal to cost of x x xx okay so we can write here cost of x y square okay students and here the differentiation we need to differentiate x y square as well so the differentiation of x y square we can what we can suppose to what we need to do here we can write it as see the differentiation of x y square so basically what we can do we can just write the we will consider first of all y square as constant and x is variable so when we consider y square as variable so y square times of x differentiation is nothing but one okay plus we when we consider x as variable sorry x is constant we need to differentiate y square so y square differentiation with respect to x is nothing but 2y times of d .y y, dx.

01:28 Okay.

01:29 Now, what we can do here, 6 divided by cost of xy square.

01:33 We can write it as this format is equal to y square plus 2xy and dyy dx.

01:40 Okay, students.

01:41 Now, what we can do here, we can just write that the y square plus 2xy times of dy divided by dx is equals to.

01:50 Here we can add 6 sac of xy square.

01:53 Okay...

Question

2. [-/2 Points] Find $dy/dx$ by implicit differentiation. $e^{x/y} = 5x - y$ y' =

Question

2. [-/2 Points] Find $dy/dx$ by implicit differentiation. $e^{x/y} = 5x - y$ y' =

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