求值arctan( cot2),tan(1/2arccos4/5),cos[arcsin(-3/5)],arcsin(c
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求值arctan( cot2),tan(1/2arccos4/5),cos[arcsin(-3/5)],arcsin(cos1/3)
关键是饭三角函数的值域
arcsin[-π/2,π/2]
arccos[0,π]
arctan[-π/2,π/2]
arccot[0,π]
arctan(tan(π/2-2))
-π/2
tan(1/2arccos4/5)=1/3
x=arxsin(-3/5)
x属于[-π/2,π/2]
cos(arcsin(-3/5))
=cosx
=4/5
arcsin(cos1/3)
arcsin(sin(π/2-1/3))
=π/2-1/3
arcsin[-π/2,π/2]
arccos[0,π]
arctan[-π/2,π/2]
arccot[0,π]
arctan(tan(π/2-2))
-π/2
tan(1/2arccos4/5)=1/3
x=arxsin(-3/5)
x属于[-π/2,π/2]
cos(arcsin(-3/5))
=cosx
=4/5
arcsin(cos1/3)
arcsin(sin(π/2-1/3))
=π/2-1/3
反函数求值tan[arcsin(-1/4)+π/3]
求值:cos(arcsin√3/2)=
求值tan(arcsin√2/2)
tan{arcsin[cosπ/4]+arccos[sinπ/3]+arctan√3}
1.COS(0.5*ARCSIN(-4/5))
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