" If "sin^(2)A=x," then "sin A sin2A sin3A sin4A" is a polynomial in "x," the sum of whose coefficients is "

If sin^(2)A=x, then sin A sin2A sin3A sin4A is a polynomial in x, the sum of whose cofficients is :

If sin^(2)A=x, then sin A sin2A sin3A sin4A is a polynomial in x, the sum of whose cofficients is :

If sin^2A=x , then sinAsin2Asin3Asin4A is a polynomial in x , the sum of whose cofficients is :

If for n obtained in above question sin^(n) A= x then sin A sin 2A sin 3A sin 4A is a polynomial in x of degree

sin 2x.sin 3x.sin 4x

Solve 4sin x sin2x sin4x=sin3x

Solve: 4sin x sin2x sin4x=sin3x

Find (dy)/(dx) if,y=sin x sin2x sin3x sin4x