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Exponential Function End Behavior

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Which of the following describes the end behavior of the exponential function f(x)=3exf(x) = 3e^{x}?

A

As x→∞x \to \infty, 3∗ex3*e^{x} diverges to infinity and as x→−∞x \to -\infty, it approaches 0.

B

As x→−∞x \to -\infty, 3∗ex3*e^{x} diverges, and as x→∞x \to \infty, it approaches 3.

C

As x→∞x \to \infty and x→−∞x \to -\infty, 3∗ex3*e^{x} both approach 0.

D

The function tends toward 3 for large values of |x| because the constant dominates the exponential term.

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