`int sqrt((1-n)/(1+n))dn`

int sqrt(a^(2)-n^(2))dn

where c is the constant of integration and m,n in N ,the find the valuc of (m+n). If int(dx)/(1+sqrt(x+1)+sqrt(x))=ax+b sqrt(x)+c int sqrt((x+1)/(x))dx where a,b,care constant,then find the value of (a+b+c)

int sqrt(1+cos(x^@/n)) dx

int(1)/(x sqrt(1+x^(n)))dx

int(sqrt(1+x^(2))-x)^(n)dx

int(x+sqrt(1+x^(2)))^(n)dx=A(x+sqrt(1+x^(2)))^(n+1)+B(x+sqrt(1+x^(2)))^(n-1)+c then (1)/(A)+(1)/(B)=

If Lt_(n rarr oo)int_(0)^(sqrt(a))(1-(x^(2))/(n))^(n)xdx=(1)/(2sqrt(2))(n in N) then the value of 'a' equals (n in N)

If int (x+sqrt(1+x^(2)))^(n)dx . =(1)/(a(n+1)){x+sqrt(1+x^(2))}^(n+1)+(1)/(-b(n-1)){x+sqrt(1+x^(2))}^(n-1)+C Then (a+b) is equal to

Evaluate: int(1)/(x sqrt(1+x^(n)))dx

lim_(n to oo)(1)/(n)(1+sqrt((n)/(n+1))+sqrt((n)/(n+2))+....+sqrt((n)/(4n-3))) is equal to: