in general, how does the growth of y = 3x compare to the growth of y = 3^x?\nthe function y = 3x is growing…

in general, how does the growth of y = 3x compare to the growth of y = 3^x?\nthe function y = 3x is growing slower than y = 3^x.\nthe function y = 3x is growing faster than y = 3^x.\nthe functions y = 3x and y = 3^x are growing at the same rate.\nthe function y = 3^x is growing slower than y = 3x.

in general, how does the growth of y = 3x compare to the growth of y = 3^x?\nthe function y = 3x is growing slower than y = 3^x.\nthe function y = 3x is growing faster than y = 3^x.\nthe functions y = 3x and y = 3^x are growing at the same rate.\nthe function y = 3^x is growing slower than y = 3x.

Answer

Answer:

A. The function $y = 3x$ is growing slower than $y = 3^{x}$.

Explanation:

Step1: Identify function types

$y = 3x$ is linear, $y=3^{x}$ is exponential.

Step2: Recall growth - rate properties

Linear grows at constant rate, exponential grows faster over time.

Step3: Compare growth rates

Exponential $y = 3^{x}$ out - grows linear $y = 3x$.