If sin2A=x, then sin Asin2Asin 3A sin 4A is a polynomial in x, the sum of whose coefficient is
0
40
168
336
Let G.E be
f(sinA)=2sinA(3sinA−4sin3A)
(1−2sin2A)4sin2A(1−sin2A)
Put sinA=1, sum of the coefficients = f(1)=0