[" If "n" is an integer with "],[0<=n<=11" then the minimum "],[" value of "n!(11-n)!" is "],[" attained when a value of "n=]

If n is an integer, then int_(0)^(pi)(sin 2nx)/(sin x)dx=

Evaluation of definite integrals by substitution and properties of its : If n is an integer int_(0)^(pi)e^(cos^(2)x)cos^(3)(2n+1)xdx=............

If n is an integer between 0 and 21, then the minimum value of n!(21-n)! is attained for n=1 b.10 c.12d.20

If n is an integer between 0 and 21, then the minimum value of n!(21-n)! is attained for n= 1 b. 10 c. 12 d. 20

If n is an integer between 0 and 21, then the minimum value of n!(21-n)! is attained for n= a. 1 b. 10 c. 12 d. 20

If n is an integer between 0 and 21, then the minimum value of n!(21-n)! is attained for n= 1 b. 10 c. 12 d. 20

If n is a positive integer then int_(0)^(1)(ln x)^(n)dx is :

If n is a positive integer then int_(0)^(1)(ln x)^(n)dx is :