tanA-tanB除以tanA-tanB=b c除以c
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右边=tan(a+b)[1-tana*tanb]=[(tana+tanb)/(1-tana*tanb)]/[1-tana*tanb]=tana+tanb=左边
∵A+B=π-C,∴tan(A+B)=tan(π-C)即:(tanA+tanB)/(1-tanA*tanB)=-tanC,∴tanA+tanB=-tanC(1-tanAtanB)即:tanA+tanB
1.tanA-tanB/tanA+tanB=c-b/c是不是(tanA-tanB)/(tanA+tanB)=(c-b)/c?是的话,现在就解吧.假如是(tanA-tanB)/(tanA+tanB)=(
(tanA-tanB)/(tanA+tanB)=(sinAcosB-sinBcosA)/(sinAcosB+sinBcosA)=(sinAcosB-sinBcosA)/sin(A+B)=(sinAco
∵tan(A+B)=tanA+tanB/1-tanA*tanBtan(A+B)=tan(π-C)=-tanC∴tanA+tanB/1-tanA*tanB=-tanC整理移项即得tanA+tanB+ta
将tan(a+b)化简,易知tana*tanb=1/2
sina/tana=sina/sina/cosa=sinacosa/sina=cosa
LZ,∠A=60度.\x0d\x0d(tanA-tanB)/(tanA+tanB)=1-2tanB/(tanA+tanB)\x0d(c-b)/c=1-b/c\x0d由已知可得,\x0d2tanB/(t
应该是在三角形中吧三角形中A+B+C=3.143.14-A=B+CtanA=-tan(3.14-A)=-tan(B+C)=(tanB+tanC)/(tanBtanC-1)所以tanA(tanBtanC
∵tan(A+B)=[tanA+tanB]/[1-tanA*tanB]tan(A+B)=tan(π-C)=-tanC∴tanA+tanB/1-tanA*tanB=-tanC整理移项即得tanA+tan
tan(A+B)=(tanA+tanB)/(1-tanAtanB)tanA+tanB=tan(A+B)(1-tanAtanB)代入tanA+tanB+√3=√3tanAtanBtan(A+B)(1-t
(tanA-tanB)/(tanA+tanB)=(sinAcosB-cosAsinB)/(sinAcosB+cosAsinB)=(sinAcosB-cosAsinB)/sin(A+B)=(sinAco
∵tan(A+B)=tanA+tanB/1-tanA*tanBtan(A+B)=tan(π-C)=-tanC∴tanA+tanB/1-tanA*tanB=-tanC整理移项即得tanA+tanB+ta
(tanA+tanB)/(1-tanA*tanB)=-1两边同乘以(1-tanA*tanB),等式两边就为(tanA+tanB)=-(1-tanA*tanB),“-“(1-tanA*tanB)注意这个
不相等,正确的式子应该是tan(A+B)=tanA+tanB+tanAtanBtan(A+B)推倒的方式如下:∵tan(A+B)=(tanA+tanB)/(1-tanAtanB)tanA+tanB=(
tan(A+B)=sin(A+B)/cos(A+B)=(sinAcosB+sinBcosA)/(cosAcosB-sinAsinB)分子,分母同时除以cosAcosB得:=(sinA/cosA+sin
A+B=90°,A/2+B/2=45ºtan(A/2+B/2)=(tanA/2+tanB/2)/(1-tanA/2tanB/2)=1tanA/2+tanB/2=1-tanA/2tanB/2t
因为tan(A+B)=(tanA+tanB)/(1-tanAtanB),所以tanA+tanB=tan(A+B)(1-tanAtanB);因为tan(A-B)=(tanA-tanB)/(1+tanAt
把tanA用tanB表示出来tan2B=2tanB/1-tanB^2接下来就交给你自己了我化过了可以化出来的