Find the differential. Question is attached.
The derivative of e^x is e^x. Then you need to perform chain rule to determine what a constant is.
Idk how to use chain rule :(
Okay: In math terms: f'(g(x))=f'(g(x))(g'(x)) Basically, you need to derive the first part of the equation the e^x of \[e ^{\frac{ x }{ 10 }}\] And the multiply it by the derivative of x/10 and place that on the outside.
ok so how do we derive teh 1st part of teh equation?
Well, what is the derivative of e^x?
wait so is it e^x * 1/10
Yes.
which is e^x/10
Ok nice. So what do we do next?
How do we do part B?
Well: I'm going to assume that because it says dy and the only variable is x, they mean dy/dx Therefore, take your equation you found in part A and multiply it by dx then sub in for x and dx.
FOR PART A) what is the dy exactly? Is it e^x/10?
No. It is e^x (1/10) dx.
Oh i just forgot teh dx part
You didn't really forget it. Most problems ask for dy/dx and I hurriedly looked at it and assumed the same.
For sum reason when I type e^x (1/10) dx it marks it wrong. Idk why?
AND Im confused on what u said to do for part B
@malical please help
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