Answer to Question #162922 in Calculus for Desmond

Question

Explain if the limit of the function f(t) as t approaches 0, where f(t)=ln(t)

Answer 1

The function $ln(t)$ approaches $-\infty$ as $t$ approaches . It can be obtained from the definition of $ln(t)$. Namely, it is the inverse function of $e^t$. It is equal to zero as $t$ approaches $-\infty$. The graph of $ln(t)$ is attached