Math  /  Calculus

QuestionSuppose CC is a constant and g(x)g(x) is a function of xx such that Cx+2g(x)x4C x+2 \leq g(x) \leq x-4 for all values of xx near 16 but not equal to 16 . We wish to find limx16g(x)\lim _{x \rightarrow 16} g(x) by using the Squeeze Theorem. a. In order for the Squeeze Theorem to be applicable in this case, what must the value of CC be equal to? Enter your answer as an exact value (enter as a fraction if necessary). C=C=\square b. Find limx16g(x)\lim _{x \rightarrow 16} g(x) using the Squeeze Theorem. Enter your answer as an exact value (enter as a fraction if necessary).
Answer: \square

Studdy Solution
The limit limx16g(x)\lim_{x \rightarrow 16} g(x) is 1212.

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