`int2/((2-x)^2)((2-x)/(2+x))^(1//3)dx=lambda((2+x)/(2-x))^(mu)+c` where `lambda and mu` are rational number in its simplest form then `(lambda+1/mu)` is equal to

int(2)/((2-x)^(2))((2-x)/(2+x))^(1/3){dx=lambda((2+x)/(2-x))^(mu)+c where lambda and mu are rational number in its simplest form then (lambda+(1)/(mu)) is equal to

If int 2/(2-x)^2 ((2-x)/(2+x))^(1//3)\ dx = lambda ((2+x)/(2-x))^mu + c where lambda and mu are rational number in its simplest form then (lambda+1/mu) is equal to

int_(2)^(4) (3x^(2)+1)/((x^(2)-1)^(3))dx = (lambda)/(n^(2)) where lambda, n in N and gcd(lambda,n) = 1 , then find the value of lambda + n

If the integral I=int(dx)/(x^(10)+x)=lambda ln ((x^(9))/(1+x^(mu)))+C , (where, C is the constant of integration) then the value of (1)/(lambda)+mu is equal to

If the integral I=int(dx)/(x^(10)+x)=lambda ln ((x^(9))/(1+x^(mu)))+C , (where, C is the constant of integration) then the value of (1)/(lambda)+mu is equal to

If tan((x)/(2))=(lambda)/(mu), then the value of lambda sin x+mu cos x is

int(sin^(2)x)/(sec^(2)x-cos^(2)x) dx = lambda x - 1/mu tan^(-1)((tanx)/sqrt2)+C where C is constant of integration, then lambda^(2) +mu^(2) is equal to