`int(sin(101x).sin^(99)x)dx` equals

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If int sin(101x)*sin^(99)x*dx=(sin kx(sin x)^(k))/(k)+c then (k)/(20) is equal to k then |k| is

int sin(101x)sin^(99)xdx=(sin(100x)(sin x)^(lambda))/(mu) then (lambda)/(mu)

int_0^(2pi)sin^(100)xcos^(99)x dx equals to ?

int(sin(x+a))/(sin(x-a))dx

Integration using rigonometric identities : int sin(101x)*sin^(99)x dx=...+c

int(sin(x-a))/(sin(x+a))dx=

int\ sin(101x)sin^99x dx = (sin(100x)(sin x)^lambda)/mu then lambda/mu

The value of int (sinx)/(sin(x-a)) dx is equal to -

int(sin x)/(sin(a+x))dx

int(sin x)/(sin(3x))dx=