differentiate [(xlnx)/(e^x)] with respect to x
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f'(x)= (1*lnx)+{x*(1/x)}-1
= lnx-1+1
=lnx
For differentiating the term xlnx use the product rule of diffrentiation which is mentioned below
Suppose u have to differentiate g(x)= f( a)*f(b)
g'(x)= f'(a)*f(b) + f(a)*f'(b)
= lnx-1+1
=lnx
For differentiating the term xlnx use the product rule of diffrentiation which is mentioned below
Suppose u have to differentiate g(x)= f( a)*f(b)
g'(x)= f'(a)*f(b) + f(a)*f'(b)
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