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Let f : R [0, ∞) be such that limit (limit x → 5)f(x) exists

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Let f : R [0,  ∞) be such that limit (limit x → 5)f(x) exists and limit (limit x → 5)([f(x)]2 - 9)/√(|x - 5|) = 0. Then, limit (limit x→5)f(x) is equal to

(a) 3 

(b) 0 

(c) 1

(d) 2

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Correct Option (a) 3 

Explanation:

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