`((sin^m x)/(sin^n x))^(m+n)*((sin^n x)/(sin^qx))^(n+q)((sin^qx)/(sin^m x))^(q+m)`

((sin^(m)x)/(sin^(n)x))^(m+n)*((sin^(n)x)/(sin^(q)x))^(n+q)((sin^(q)x)/(sin^(m)x))^(q+m)

If quad ((sin^(m)x)/(sin^(n)x))^(m+n)((sin^(n)x)/(sin^(p)x))^(n+p)((sin^(p)x)/(sin^(m)x))^(p+) then f(x) is equal to

sin^(m)x.cos^(n)x

sin x+sin3x+...+sin(2n-1)x=(sin^(2)nx)/(sin x)

int sin^(n)(sin^(-1)x)dx

(sin x) / (sin2x sin3x) + (sin x) / (sin3x sin4x) + (sin x) / (sin4x sin5x) + .... n

sin x+sin3x+.......sin(2n-1)x=(sin^(2)nx)/(sin x)

int_(0)^(pi//2)(sin^(n)x)/((sin^(n)x+cos^(n)x))dx=?

m,n,in1^(+), then lim_(x rarr0)(sin x^(n))/((sin x)^(m)) equals