Which condition is sufficient for limx→cf(x)=L\lim_{x \to c} f(x) = Llimx→cf(x)=L using the Squeeze Theorem?
∣f(x)−L∣≤g(x)|f(x) - L| \leq g(x)∣f(x)−L∣≤g(x) and limx→cg(x)=0\lim_{x \to c} g(x) = 0limx→cg(x)=0
f(x)≤Lf(x) \leq Lf(x)≤L
f(x)f(x)f(x) is continuous
f(x)→Lf(x) \to Lf(x)→L as x→cx \to cx→c