`n|sinx|= m |cos|` in` [0, 2pi]` where n > m and are positive integers

n|sin x|=m|cos|in[0,2 pi] where n>m and are positive integers

The number of all pairs (m, n), where m and n are positive integers, such that 1/(m)+1/(n)+1/(mn)=2/(5) is

If vec A and vec B are two non-zero vectors such that |vec A+vec B|=(|vec A-vec B|)/(2) and |vec A|=2|vec B| then the angle between vec A and vec B is theta such that cos theta=-(m)/(n) (where m and n are positive integers and (m)/(n) lowest form then find m+n

The equatin 2x = (2n +1)pi (1 - cos x) , (where n is a positive integer)

Verify Rolles theorem for the function f(x)=(x-a)^(m)(x-b)^(n) on the interval [a,b], where m,n are positive integers.

Verify Rolles theorem for the function f(x)=(x-a)^(m)(x-b)^(n) on the interval [a,b], where m,n are positive integers.

Evaluate int cos mx cos nxdx where m,n are positive integers,m!=n What happens if m=n?

Show that int_(0)^(n pi+v)|sin x|dx=2n+1-cos v, where n is a positive integer and ,0<=v

If a root of the equation n^(2)sin^(2)x-2sinx-(2n+1)=0 lies in [0,pi//2] the minimum positive integer value of n is

If (5+2sqrt(6))^(n)=m+f, where n and m are positive integers and 0<=f<=1, then (1)/(1-f)-f is equal to