The Following Table Presents the Purchase Totals (In Dollars) of a Random

Multiple Choice

The following table presents the purchase totals (in dollars) of a random sample of gasoline purchases at a convenience store.
Construct a relative frequency distribution using a class width of 10, and using 0 as the lower class limit for the first class.
$$\begin{array} { r r r r r } \hline 44.52 & 72.67 & 51.20 & 59.41 & 64.86 \\98.05 & 80.24 & 56.18 & 51.93 & 46.17 \\88.08 & 46.49 & 24.48 & 50.26 & 36.77 \\27.61 & 6.56 & 22.75 & 36.65 & 74.55 \\\hline\end{array}$$

A)
$\begin{array}{l}\text { Convenience Store Gas Purchases }\\\begin{array}{cc}\hline \text { Amount (dollars) } & \text { Relative Frequency } \\\hline 0.00-9.99 & 0.035 \\10.00-19.99 & 0.015 \\20.00-29.99 & 0.150 \\30.00-39.99 & 0.100 \\40.00-49.99 & 0.150 \\50.00-59.99 & 0.250 \\60.00-69.99 & 0.050 \\70.00-79.99 & 0.100 \\80.00-89.99 & 0.100 \\90.00-99.99 & 0.050 \\\hline\end{array}\end{array}$


B)
$\begin{array}{l}\text { Convenience Store Gas Purchases }\\\begin{array}{cc}\hline \text { Amount (dollars) } & \text { Relative Frequency } \\\hline 0.00-9.99 & 0.050 \\10.00-19.99 & 0.000 \\20.00-29.99 & 0.150 \\30.00-39.99 & 0.100 \\40.00-49.99 & 0.150 \\50.00-59.99 & 0.250 \\60.00-69.99 & 0.050 \\70.00-79.99 & 0.100 \\80.00-89.99 & 0.100 \\90.00-99.99 & 0.050 \\\hline\end{array}\end{array}$


C)
$\begin{array}{cc}{\text { Convenience Store Gas Purchases }} \\\hline \text { Amount (dollars) } & \text { Relative Frequency } \\\hline 0.00-9.99 & 0.050 \\10.00-19.99 & 0.000 \\20.00-29.99 & 0.150 \\30.00-39.99 & 0.100 \\40.00-49.99 & 0.150 \\50.00-59.99 & 0.250 \\60.00-69.99 & 0.040 \\70.00-79.99 & 0.110 \\80.00-89.99 & 0.100 \\90.00-99.99 & 0.050 \\\hline\end{array}$
17 $$\begin{array}{l}\text { D) }\\\begin{array} { c c } { \text { Convenience Store Gas Purchases } } \\\hline \text { Amount (dollars) } & \text { Relative Frequency } \\\hline 0.00 - 9.99 & 0.050 \\10.00 - 19.99 & 0.000 \\20.00 - 29.99 & 0.150 \\30.00 - 39.99 & 0.100 \\40.00 - 49.99 & 0.150 \\50.00 - 59.99 & 0.240 \\60.00 - 69.99 & 0.060 \\70.00 - 79.99 & 0.100 \\80.00 - 89.99 & 0.100 \\90.00 - 99.99 & 0.050 \\\hline\end{array}\end{array}$$