Question

answer attempt 1 out of 2 the function is exponential because as x increases, the y values change multiplicatively. the of this function is exactly. submit answer

Explanation:

Step1: Identify Function Type

Exponential functions have \( y \)-values that change multiplicatively (by a common ratio/multiplier/base), unlike linear functions (which change additively by a common difference/slope). So the first dropdown is "exponential", the second is "multiplicatively", and the third is "common ratio/multiplier/base".

Step2: Confirm Terms

• Exponential function: \( y = ab^x \), where \( b \) is the common ratio/multiplier/base, and \( y \) changes by multiplying by \( b \) as \( x \) increases. Linear functions use addition (common difference/slope). So the terms match the exponential function's behavior.

Answer:

The function is \(\boldsymbol{\text{exponential}}\) because as \( x \) increases, the \( y \)-values change \(\boldsymbol{\text{multiplicatively}}\). The \(\boldsymbol{\text{common ratio/multiplier/base}}\) of this function is exactly \(\boldsymbol{\text{[value, e.g., 2 (if applicable)]}}\) (note: the box is for the specific ratio/multiplier/base, which depends on the function's data, but the dropdowns are as above).

(For the dropdowns: 1. exponential; 2. multiplicatively; 3. common ratio/multiplier/base)