|f|=int(1)/(2p)sqrt((p-1)/(p+1))dp=f(p)+c," then "f(p)" is equal to "

If I=int(1)/(2p)sqrt((p-1)/(p+1))dp=f(p)+c, then f(p) is equal to

If int f(x)cos xdx=(1)/(2)f^(2)(x)+C" ,then "f(x)" can be "P sin x .Find the value of "P

If f(x)=(p-x^(n))^((1)/(n)),p>0 and n is a positive integer then f[f(x)] is equal to

int(p(x^(p)-1))/(x^(p+1)sqrt(1-2x^(p)+px^(2p)))dx=

If E and F are independent events, P(E)=(1)/(2) and P(F)=(1)/(3) , then P(E nn F) is :

If in a positive integer such that If a number a=p+f whre p is an integer and 0ltflt1 . Here p is called the integral part of a and f its fractional part. Let n in N and (sqrt(3)+1)^(2n)=p+f , where p is the integral part and 0ltflt1 . On the basis of bove informationi answer teh following question: f^2+(p-1)f+4^n= (A) p (B) -p (C) 2p (D) -2p

If f is a function with period P, then int_a^(a+p)f(x)dx is equal to f(a) (b) equal to f(p) independent of a (d) None of these

If f is a function with period P, then int_(a)^(a+p)f(x)dx is equal to f(a)(b) equal to f(p) independent of a (d) None of these