The value of ` int_(e^(-1))^(e) (dt)/(t(t+1))` is equal to

int_(0)^( If )(f(t))dt=x+int_(x)^(1)(t^(2)*f(t))dt+(pi)/(4)-1 then the value of the integral int_(-1)^(1)(f(x))dx is equal to

If int_(0)^(1)(e^(t))/(1+t)dt=a, then find the value of int_(0)^(1)(e^(t))/((1+t)^(2))dt in terms of a

If int_(0)^(1)(e^(t))/(1+t)dt=a then find the value of int_(0)^(1)(e^(t))/((1+t)^(2))dt in terms of a .

Ifint_0^1(e^t dt)/(t+1)=a ,then find the value of int_(b-1)^b(e^(-t)dt)/(t-b-1)

int_e^(e(-1)) 1/(t(t+1)) dt

If int_0^1(e^t)/(1+t)dt=a , then find the value of int_0^1(e^t)/((1+t)^2)dt in terms of a .

If int_0^1(e^t)/(1+t)dt=a , then find the value of int_0^1(e^t)/((1+t)^2)dt in terms of a .

If int_(0)^(1)(e^(t)dt)/(t+1)=a , then int_(b-1)^(b)(e^(-t)dt)/(t-b-1) is equal to a) ae^(-b) b) -ae^(-b) c) be^(-b) d)None of these