e^(x)log(1+x^(2))

If int e^(x)(b log(x^(2)+1)+(cx)/(x^(2)+1))dx=(c)/(2)(e^(x)log(x^(2)+1)) ,then the values of b and c can be

Evaluate: lim_(x rarr 0) ((e^(x)-1)log(1+x))/(sin^(2)x)

Evaluate: int e^(x)(log x+(1)/(x^(2)))dx

int e^(x)( log x+(1)/(x^(2)))dx=

Find I=int e^(x)(log x-(1)/(x^(2)))dx

(7) Find the value of lim_(x->0) ((e^(x)-1) log(1+x))/(x^(2))

int_(1)^(e^(2))(dx)/(x(1+log x)^(2))=

lim_(x rarr0)(e^(x)+log(1+x)-(1-x)^(-2))/(x^(2))

Evaluate :int_(e)^(e^(2)){(1)/(log x)-(1)/((log x)^(2))}dx

Prove that the function f(x)=log_(e)(x^(2)+1)-e^(-x)+1 is strictly increasing AA x in R.