QuestionFind the limit as $t$ approaches 0 from the right of $\log(t)$.

Studdy Solution
The natural logarithm of a number between0 and1 (exclusive) is negative, and as the number approaches0 from the positive side, the natural logarithm approaches negative infinity.
Therefore, the limit of $\log(t)$ as $t$ approaches $0$ from the positive side is negative infinity.
$$\lim{t \rightarrow0^{+}} \log (t) = -\infty$$This means that as $t$ gets arbitrarily close to0 from the positive side, the value of $\log(t)$ decreases without bound.