13. Prove that:
tan 0 cot 0
1 - tan e 1-cot 0
cos 0 + sin 0
cos 0 - sin o
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Answer:
tanθ
+
1−tanθ
cotθ
=
1−
tanθ
1
tanθ
+
1−tanθ
tanθ
1
=
tanθ−1
tan
2
θ
−
tanθ−1
tanθ
1
=
tanθ−1
tan
2
θ−
tanθ
1
=
tanθ(tanθ−1)
tan
3
θ−1
=
tanθ(tanθ−1)
(tanθ−1)(tan
2
θ+tanθ+1)
=
tanθ
tan
2
θ+tanθ+1
=tanθ+1+cotθ
=
cosθ
sinθ
+
sinθ
cosθ
+1
=1+
cosθ⋅sinθ
sin
2
θ+cos
2
θ
=1+
cosθsinθ
1
=1+secθ⋅cosecθ.
solution
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