Let f(θ)=cosθcos2θcos4θcos7θ , then f(π/15) is equal to
14
18
116
132
f(θ)=12sinθ(2sinθcosθ)cos2θcos4θcos7θ=12×2sinθ(2sin2θcos2θ)cos4θcos7θ=12×4sinθ(2sin4θcos4θ)cos7θ=12×8sinθ[2sin8θcos7θ]=116sinθ[sin(15θ)+sinθ]
when θ=π15,f(θ)=116