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  • (二倍角的三角函數(shù))

    (二倍角的三角函數(shù))
    cosπ/5cos2/5π的值是______
    cosπ/5cos2π/5
    =sinπ/5cosπ/5cos2π/5/sinπ/5
    =4sinπ/5cosπ/5cos2π/5/4sinπ/5
    =2sin2π/5cos2π/5/4sinπ/5
    =sin4π/5/4sinπ/5
    =sin(π-π/5)/4sinπ/5
    =(1/4)sinπ/5/sinπ/5
    =1/4
    但從4sinπ/5cosπ/5cos2π/5/4sinπ/5
    =2sin2π/5cos2π/5/4sinπ/5
    =sin4π/5/4sinπ/5
    =sin(π-π/5)/4sinπ/5
    =(1/4)sinπ/5/sinπ/5
    =1/4開始沒看懂!不知道是怎么將式子變形的!
    數(shù)學(xué)人氣:974 ℃時間:2019-12-04 05:33:51
    優(yōu)質(zhì)解答
    由公式:sin(a+b)=sina*cosb+sinb*cosa可得:sin(π/5 + π/5) = 2sin(π/5)*cos(π/5).4sin(π/5)*cos(π/5) = 2sin(2π/5);2sin(2π/5)*cos(2π/5)=sin(4π/5);4sin(π/5)*cos(π/5)*cos(2π/5)/(4sinπ/5)=2sin(2...
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