sin^2π/3+cos^43π/2+tan^2π/3=
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sin^2π/3+cos^43π/2+tan^2π/3=sin^2π/3+cos^43π/2+tan^2π/3=sin^2π/3+cos^43π/2+tan^2π/3=sin^2π/3+cos^43π
sin^2π/3+cos^43π/2+tan^2π/3=
sin^2π/3+cos^43π/2+tan^2π/3=
sin^2π/3+cos^43π/2+tan^2π/3=
sin^2π/3+cos^43π/2+tan^2π/3
=(√3/2)^2+0^4+(√3)^2
=3/4+3
=15/4.
13/12
因为sinπ/3=√3/2,cos3π/2=0,tanπ/3=√3
所以sin^2π/3+cos^43π/2+tan^2π/3=3/4+0+3=15/4
sin^2π
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