prove that tan squared theta minus secant squared theta is equals to minus one
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Answered by
13
Answer:
Step-by-step explanation:
We know the identity, 1 + Tan²α = Sec²α
1 + Tan²α = Sec²α
=> 1 + Tan²α - Sec²α = 0
=> Tan²α - Sec²α = - 1
Hence proved.
Answered by
1
Answer:
the value of sec2-tan2
=1
(we get 1 as answer by the trigonometric Identeties )
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