- Extract the pulse rates from the given list.
- Sort the pulse rates in ascending order.
- Create a dictionary to store the stems and their corresponding leaves.
- Populate the dictionary by iterating through the sorted pulse rates.
- Print the stemplot by iterating through the dictionary in order.
The given pulse rates are:
\[
60, 77, 86, 38, 45, 56, 88, 83, 49, 49, 75, 55, 70, 88, 73, 42, 69, 69, 94
\]
After sorting these values in ascending order, we obtain:
\[
38, 42, 45, 49, 49, 55, 56, 60, 69, 69, 70, 73, 75, 77, 83, 86, 88, 88, 94
\]
We create a stemplot where each stem represents the leftmost digit and each leaf represents the rightmost digit of the pulse rates. The stemplot is as follows:
\[
\begin{align_}
3 & | 8 \\
4 & | 2, 5, 9, 9 \\
5 & | 5, 6 \\
6 & | 0, 9, 9 \\
7 & | 0, 3, 5, 7 \\
8 & | 3, 6, 8, 8 \\
9 & | 4 \\
\end{align_}
\]
The first value in the sorted data is \(38\) and the last value is \(94\). Thus, we conclude that:
- The first leaf in the first stem corresponds to the data value \(38\).
- The last leaf in the last stem corresponds to the data value \(94\).
The data are arranged in order from lowest to highest (increasing order). Thus, the first leaf in the first stem corresponds to the \(38\) data value, and the last leaf in the last stem corresponds to the \(94\) data value.
\[
\boxed{38 \text{ (first value)}, 94 \text{ (last value)}}
\]