prove that: sin2θ+sin2θ⋅tan2θ=tan2θ without using p b and h relations
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Answer:
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Step-by-step explanation:
tan
2
θ−sin
2
θ=tan
2
θ×sin
2
θ
cos
2
θ
sin
2
θ
−sin
2
θ
=
cos
2
θ
(sin
2
θ−sin
2
θcos
2
θ)
=
cos
2
θ
sin
2
θ
(1−cos
2
θ)
=tan
2
θsin
2
θ (proved)
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