设a为锐角,若cos(a+π/6)=4/5,则sin(2a+π/12)值为

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设a为锐角,若cos(a+π/6)=4/5,则sin(2a+π/12)值为设a为锐角,若cos(a+π/6)=4/5,则sin(2a+π/12)值为设a为锐角,若cos(a+π/6)=4/5,则sin

设a为锐角,若cos(a+π/6)=4/5,则sin(2a+π/12)值为
设a为锐角,若cos(a+π/6)=4/5,则sin(2a+π/12)值为

设a为锐角,若cos(a+π/6)=4/5,则sin(2a+π/12)值为
sin(2a+π/12)=sin【2(a+π/6) — π/4】
=sin2(a+π/6)cos(π/4)—cos2(a+π/6)sin(π/4)
因为cos(a+π/6)=4/5,a为锐角,
所以0