If xy + 8e^y = 8e, find the value of y'' at x =0. Attempt: I know what the second, and first derivative will look like. I just don't know how to go about with plugging in the x=0. If xy + 8e^y = 8e, find the value of y'' at x =0. Attempt: I know what the second, and first derivative will look like. I just don't know how to go about with plugging in the x=0. @Mathematics
@amytincan what r u getting the value of y''? After knowing the value of y'' , it will be possible to plug the value of x
I'm not doing so well on this I'm at y' \[y'=-y/(x+8e^yln8e)\]
i m getting y' = -y/x+8e^y
Niksva, I am stuck on the denominator, apparently I do not know how to get the derivative of 8e^y. Is the formula for this portion supposed to be d/dx[a^g(x)]=a^g(x)lna(g'x)?
no for the exponential function we follow the formula given below d/dp (e^q) = e^q dq/dp we write the exponential function as it is
But that's a particular case of @amytincan 's Formula... when a=e @niksva ... Because lne =1 :-)
omg my fault sorry @amytincan and thanx @salonigupta95 but i have done the first derivative right
Yeah... I agree in that ...
it seems second derivative is going to get more complex
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