Question
If secθ = 54, then tan θ2 =
Answer: Option A
:
A
Given that secθ = 54
secθ = 1+tan2(θ2)1−tan2(θ2) ⇒ 54 = 1+tan2(θ2)1−tan2(θ2)
⇒ 5−5tan2(θ2)=4+4tan2(θ2)
⇒ 9tan2(θ2) = 1 ⇒ tan(θ2) = 13.
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:
A
Given that secθ = 54
secθ = 1+tan2(θ2)1−tan2(θ2) ⇒ 54 = 1+tan2(θ2)1−tan2(θ2)
⇒ 5−5tan2(θ2)=4+4tan2(θ2)
⇒ 9tan2(θ2) = 1 ⇒ tan(θ2) = 13.
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