Final answer:
The Squeeze Theorem is a technique used to evaluate limits. It states that if f(x) ≤ g(x) ≤ h(x) and both lim(f(x)) and lim(h(x)) as x approaches some value equal a common limit L, then lim(g(x)) as x approaches that value will also equal L. However, without more information about the specific function g(x), it is not possible to use the Squeeze Theorem to evaluate the limit. Therefore, the limit is undefined (DNE).
Step-by-step explanation:
The Squeeze Theorem, also known as the Sandwich Theorem, is a technique used to evaluate limits. It states that if f(x) ≤ g(x) ≤ h(x) for all x in some interval except possibly at x = c, and if lim(f(x)) = lim(h(x)) = L as x approaches c, then lim(g(x)) = L as x approaches c.
In this case, the limit is given as 0. To evaluate the limit using the Squeeze Theorem, we need to find two functions, f(x) and h(x), such that f(x) ≤ g(x) ≤ h(x) and both lim(f(x)) and lim(h(x)) as x approaches c equal 0. If we can find such functions, then the limit of g(x) as x approaches c will also be 0.
Unfortunately, since the question does not provide the specific function g(x) or any other information, it is not possible to determine the appropriate functions f(x) and h(x) to apply the Squeeze Theorem and evaluate the limit. Therefore, the limit is said to be undefined (DNE).