Let f be a real valued continuous function on [0,1] and f(x)= x+integration o to 1 (x-t)f(t)dt then

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f be a real valued continuous function on [0,1] and f(x)=x+∫_0^1▒(x-t)f(t) dt. Definite Integration

Let f be real valued continuous function on [0,1] and f(x)=x+ integration 0 to 1 (x-t)f(t)dt . Then

Letf:R rarr(0,oo) be a real valued function satisfying int_0^x tf(x-t) dt =e^(2x)-1 then find ...

Let f be a real valued continuous function defined on the positive real axis such that g(x) = t f(t)

Fundamental Theorem of Calculus Part 1

Let F(x) = f(x) + f(1/x), where f(x) = ∫_1^x▒(log t)/(1+t) dt. Then F(e) equals a)1/2 b)0 c)1 d)2

Let f(x)=Integral from 1 to x of 1/t dt

The limit of (1/x)integral from 0 to x of f(t)dt