QuestionQuestion 2 $0 / 1$ pt 5 9 Details
The function $f(x)=3^{x}$ is often referred to as a tripling function because $f(x)$ triples whenever $x$ changes by 1 . But this is not the only example of a tripling function. Give two more distinct examples of tripling functions (functions whose values triple whenever the independent variable changes by 1 ). - $f(x)=3^{x}$ - $g(x)=$ $\square$ - $h(x)=$ $\square$

Studdy Solution
To create two distinct examples, choose different values for the constant $a$.
Example 1: Let $a = 2$. Then $g(x) = 2 \cdot 3^x$.
Example 2: Let $a = 5$. Then $h(x) = 5 \cdot 3^x$.
Both functions $g(x) = 2 \cdot 3^x$ and $h(x) = 5 \cdot 3^x$ are tripling functions.
The two distinct examples of tripling functions are:
$$g(x) = 2 \cdot 3^x$$
$$h(x) = 5 \cdot 3^x$$