在△ABC中,角A、B、C所對的邊分別為a、b、c,若(√3
在△ABC中,角A、B、C所對的邊分別為a、b、c,若(√3b-c)c
在△ABC中,角A、B、C所對的邊分別為a、b、c,若(√3b-c)cosA=acosC,則cosA=___________.
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)
正確答案:
提示:正弦定義用下得√3sinBcosA-sinCcosA=sinAcosC,then:√3sinBcosA=sinCcosA+sinAcosC=sin(A+C)=sinB.找教案網(wǎng)
正確答案:
提示:正弦定義用下得√3sinBcosA-sinCcosA=sinAcosC,then:√3sinBcosA=sinCcosA+sinAcosC=sin(A+C)=sinB.找教案網(wǎng)