这题数学求解 50

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2017-05-27
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原式=2sin(π/15)cos(π/15)cos(2π/15)cos(3π/15)······cos(7π/15)/[2sin(π/15)]=sin(2π/15)cos(2π/15)cos(3π/15)······cos(7π/15)/[2sin(π/15)]=2sin(2π/15)cos(2π/15)cos(3π/15)······cos(7π/15)/[4sin(π/15)]=sin(4π/15)cos(3π/15)cos(4π/15)······cos(7π/15)/[4sin(π/15)]=2sin(4π/15)cos(4π/15)cos(3π/15)cos(5π/15)cos(6π/15)cos(7π/15)/[8sin(π/15)]=sin(8π/15)cos(3π/15)cos(5π/15)cos(6π/15)cos(7π/15)/[8sin(π/15)]=sin(7π/15)cos(3π/15)cos(5π/15)cos(6π/15)cos(7π/15)/[8sin(π/15)]=2sin(7π/15)cos(7π/15)cos(3π/15)cos(5π/15)cos(6π/15)/[16sin(π/15)]=sin(14π/15)cos(3π/15)cos(5π/15)cos(6π/15)/[16sin(π/15)]=sin(π/15)cos(3π/15)cos(5π/15)cos(6π/15)/[16sin(π/15)]=(1/16)cos(3π/15)cos(5π/15)cos(6π/15)=(1/32)2sin(3π/15)cos(3π/15)cos(5π/15)cos(6π/15)/sin(3π/15)=(1/32)sin(6π/15)cos(5π/15)cos(6π/15)/sin(3π/15)=(1/64)2sin(6π/15)cos(6π/15)cos(5π/15)/sin(3π/15)=(1/64)sin(12π/15)cos(5π/15)/sin(3π/15)=(1/64)sin(3π/15)cos(5π/15)/sin(3π/15)=(1/64)cos(5π/15)=(1/64)cos(π/3)=1/128。
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