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- For the given function f(x) and values of L, c, and ε > 0 find the largest open interval about c on which the inequality |f(x) – L| < ε holds. Then determine the largest values for δ > 0 such that 0 < |x – c| < δ → |f(x) – L| < ε. ƒ(x) = √x - 7, L = 4, c = 23, e = 1Which of the following functions satisfy the inequality q(x)≤0 only on the interval [−5,9]? q(x)=2(x+9)(x−5) q(x)=−1/2(x+9)(x−5) q(x)=3/4(x−9)(x+5) q(x)=−2(x+9)(x+5) q(x)=−3(x−9)(x+5)For the given function f(x) and values of L,c,andε>0 find the largest open interval about c on which the inequality |f(x)−L|<ε holds. Then determine the largest value for δ>0 such that 0<|x−c|<δ→|f(x)−L|<ε. f(x)=x^2, L=36, c=−6, ε=0.35