In 2020, a survey was conducted among a randomly chosen same of adults aged 18 or greater in the United States about their preference to live in a warm climate or a cool climate. The table below displays a summary of the survey results.
$$
\footnotesize
\begin{array}{|c} \hline
\text{Age} \\ \hline
18-25 \text{ years old} \\ \hline
26-60 \text{ years old} \\ \hline
\text{Greater than } 65\text{ years old} \\ \hline
\text{Total} \\ \hline
\end{array}
\begin{array}{|c|c|c|c|} \hline
\text{Warm} & \text{Cool} & \text{No preference} & \text{Total} \\ \hline
155 &74& 111& 340 \\ \hline
47 &124& 154& 325 \\ \hline
89 & 165 & 121& 375 \\ \hline
291 &363& 386& 1{,}040 \\ \hline
\end{array}
$$
Which of the following is closest to the difference between the percentage of adults aged 26-60 years who responded "cool" and the percentage of adults aged 18-25 years who responded "cool"?
The percentage of 26-60 years who responded "cool" is:
$$ \frac{\text{responded "cool"}}{26-60 \text{ years old}} $$
$$ = \frac{124}{325} $$
$$ \approx 38\% $$
The percentage of 18-25 years who responded "cool" is:
$$ \frac{\text{responded "cool"}}{18-25 \text{ years old}} $$
$$ = \frac{74}{340} $$
$$ \approx 22\% $$
The difference is \(38-22=\boxed{16}\).