请问sin(x+π/2)=?cos(x+π/2)=?tan(x+π/2)=?cot(x+π/2)=?sec(x+π/2)

学习 时间:2026-03-30 08:50:05 阅读:4173
请问sin(x+π/2)=?cos(x+π/2)=?tan(x+π/2)=?cot(x+π/2)=?sec(x+π/2)=?csc(x+π/2)=?还有sin(x+π)=?cos(x+π)=?tan(x+π)=?cot(x+π)=?sec(x+π)=?csc(x+π)=?

最佳回答

疯狂的豆芽

酷酷的电源

2026-03-30 08:50:05

sin(x+π/2)=cos xcos(x+π/2)=-sinxtan(x+π/2)=sin(x+π/2)÷cos(x+π/2)=cos x÷(-sinx) = -cotxcot(x+π/2)=1÷tan(x+π/2)=1÷(-cotx)= - tan xsec(x+π/2)=1÷cos(x+π/2)=1÷(-sinx)=(-1/sinx)csc(x+π/2)=1÷sin(x+π/2)=1÷(cos x)=1/cosxsin(x+π)=-sinxcos(x+π)=-cosxtan(x+π)=sin(x+π)÷cos(x+π)=(-sinx)÷(-cosx)=tan xcot(x+π)=1÷tan(x+π)=1÷tan x = cot xsec(x+π)=1÷cos(x+π)=1÷(-cosx)=(-1/cos x)csc(x+π)=1÷sin(x+π)=1÷(-sinx)=(-1/sin x)

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  • 欢呼的巨人
    回复
    2026-03-30 08:50:05

    sin(x+π/2)=cos xcos(x+π/2)=-sinxtan(x+π/2)=sin(x+π/2)÷cos(x+π/2)=cos x÷(-sinx) = -cotxcot(x+π/2)=1÷tan(x+π/2)=1÷(-cotx)= - tan xsec(x+π/2)=1÷cos(x+π/2)=1÷(-sinx)=(-1/sinx)csc(x+π/2)=1÷sin(x+π/2)=1÷(cos x)=1/cosxsin(x+π)=-sinxcos(x+π)=-cosxtan(x+π)=sin(x+π)÷cos(x+π)=(-sinx)÷(-cosx)=tan xcot(x+π)=1÷tan(x+π)=1÷tan x = cot xsec(x+π)=1÷cos(x+π)=1÷(-cosx)=(-1/cos x)csc(x+π)=1÷sin(x+π)=1÷(-sinx)=(-1/sin x)

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