Sec theta + tan theta = R, then (R ^ 2 - 1 + 2R)/(R ^ 2 + 1)
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1
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Answered by
15
Answer:
We have,
secθ+ tanθ= x
(secθ−tanθ)
(secθ+tanθ)(secθ−tanθ)
=x
(secθ−tanθ)
(sec
2
θ−tan
2
θ)
=
x
We know that
sec 2
tan 2
1
Therefore,
(secθ−tanθ)
1
=
x
secθ− tanθ=
x
1
On adding the equation (1) and (2), we get
2secθ= x+
x
1
2secθ=
x
x 2
secθ=
2x
x 2
Hence, this is the answer.
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