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If lim x→a f(x) = lim x→a [f(x)] (where[.] denotes the greatest integral function) and f(x) is non constant continous function, then show that lim x→a f(x) is integer
lim x->0 f(x) = lim x->0 [ f(x)] =[ lim x->0 f(x)] = an integer => lim x->0 f(x) =an integer
lim x->0 f(x) = lim x->0 [ f(x)]
=[ lim x->0 f(x)] = an integer
=> lim x->0 f(x) =an integer
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