2 cosA = sinA, then the value of secA is:
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Answer:
√5
Step-by-step explanation:
Given
2 cosA = sinA
⇒2 = sinA/cosA
⇒tanA = 2
We know that
sec²A - tan²A = 1
⇒sec²A = 1 + tan²A
⇒secA = √(1 + tan²A) [Here tanA = 2]
∴secA = √(1 + 2²) = √(1 + 4) = √5
∴secA = √5
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