If tan a is equal to x then find sec a
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Tan a = x
As we know
[Tex]Tan{}^{2} a + 1 = sec{}^{2} a[/tex]
Put tan a=x
[Tex] x{}^{2}+1=sec{}^{2}a[/tex]
[Tex] \sqrt{x{}^{2}+1 } = sec \: a[/tex]
@skb
Answered by
1
We have,
1+ tan²a= sec²a
1+x²= sec²a
±√(1+x²) = sec a
hence sec a= ±√(1+x²)
1+ tan²a= sec²a
1+x²= sec²a
±√(1+x²) = sec a
hence sec a= ±√(1+x²)
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