The following table presents the purchase totals (in dollars) of a random sample of gasolis purchases at a convenience store.

Construct a relative frequency distribution using a class width of 10 , and using 0 as the lo limit for the first class.
$\begin{array}{rrrrr}
\hline 44.52 & 72.67 & 51.20 & 59.41 & 64.86 \
98.05 & 80.24 & 56.18 & 51.93 & 46.17 \
88.08 & 46.49 & 24.48 & 50.26 & 36.77 \
27.61 & 6.56 & 22.75 & 36.65 & 74.55 \
\hline
\end{array}$
A)
$\begin{array}{l}
\text { Convenience Store Gas Purchases }\
\begin{array}{cc}
\hline \text { Amount (dollars) } & \text { Relative Frequency } \
\hline 0.00-9.99 & 0.050 \
10.00-19.99 & 0.000 \
20.00-29.99 & 0.150 \
30.00-39.99 & 0.100 \
40.00-49.99 & 0.150 \
50.00-59.99 & 0.250 \
60.00-69.99 & 0.050 \
70.00-79.99 & 0.100 \
80.00-89.99 & 0.100 \
90.00-99.99 & 0.050 \
\hline
\end{array}
\end{array}$

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

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

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

Question

The following table presents the purchase totals (in dollars) of a random sample of gasolis purchases at a convenience store.

Construct a relative frequency distribution using a class width of 10 , and using 0 as the lo limit for the first class.
$\begin{array}{rrrrr}
\hline 44.52 & 72.67 & 51.20 & 59.41 & 64.86 \
98.05 & 80.24 & 56.18 & 51.93 & 46.17 \
88.08 & 46.49 & 24.48 & 50.26 & 36.77 \
27.61 & 6.56 & 22.75 & 36.65 & 74.55 \
\hline
\end{array}$
A)
$\begin{array}{l}
\text { Convenience Store Gas Purchases }\
\begin{array}{cc}
\hline \text { Amount (dollars) } & \text { Relative Frequency } \
\hline 0.00-9.99 & 0.050 \
10.00-19.99 & 0.000 \
20.00-29.99 & 0.150 \
30.00-39.99 & 0.100 \
40.00-49.99 & 0.150 \
50.00-59.99 & 0.250 \
60.00-69.99 & 0.050 \
70.00-79.99 & 0.100 \
80.00-89.99 & 0.100 \
90.00-99.99 & 0.050 \
\hline
\end{array}
\end{array}$

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

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

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

Quizplus · Accepted Answer

The relative frequency is calculated by dividing the count of values within each class by the total number of values. The correct distribution matches option A, as it accurately reflects the counts and relative frequencies of the given data within the specified class intervals.

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