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Data are given on playing times for Major League Baseball Teams.

The first lower limit is equal to 235 hours.

The class width is equal to 5 hours.

A frequency distribution is an arrangement of data values in the form of closed intervals.

The frequencies of each class interval are tabulated by counting the number of data values that fall in each interval.

The class width is equal to the difference between two consecutive lower class limits.

An inclusive type frequency distribution is constructed where the class width is equal to 5 hours, and the first value is equal to 235 hours.

The maximum value in the data is equal to 264 hours.

The lower class limits of the 6 intervals are computed below:

$1^{\text{st}}\text{lower}\text{class}\text{limit}=235$

$$\begin{gathered} 2^{\text{nd}}\text{lower}\text{class}\text{limit}=235+5 \\ =240 \\ {3}^{\text{rd}}\text{lower}\text{class}\text{limit}=240+5 \\ =245 \end{gathered}$$

$$\begin{gathered} {\text{4}}^{\text{th}}\text{lower}\text{class}\text{limit}=245+5 \\ =250 \\ {\text{5}}^{\text{th}}\text{lower}\text{class}\text{limit}=250+5 \\ =255 \end{gathered}$$

$$\begin{gathered} 6^{\text{th}}\text{lower}\text{class}\text{limit}=255+5 \\ =260 \end{gathered}$$

The following upper-class limits are constructed, considering a gap of 1 unit in between each successive interval:

$$\begin{gathered} {\text{1}}^{\text{st}}\text{upper}\text{class}\text{limit}=2^{\text{nd}}\text{lower}\text{class}\text{limit}-\text{1} \\ =240-1 \\ =239 \end{gathered}$$

$$\begin{gathered} {\text{2}}^{\text{nd}}\text{upper}\text{class}\text{limit}=3^{\text{rd}}\text{lower}\text{class}\text{limit}-\text{1} \\ =245-1 \\ =244 \end{gathered}$$

$$\begin{gathered} 3^{\text{rd}}\text{upper}\text{class}\text{limit}=4^{\text{th}}\text{lower}\text{class}\text{limit}-\text{1} \\ =250-1 \\ =249 \end{gathered}$$

$$\begin{gathered} 4^{\text{th}}\text{upper}\text{class}\text{limit}=5^{\text{th}}\text{lower}\text{class}\text{limit}-\text{1} \\ =255-1 \\ =254 \end{gathered}$$

$$\begin{gathered} 5^{\text{th}}\text{upper}\text{class}\text{limit}=6^{\text{th}}\text{lower}\text{class}\text{limit}-\text{1} \\ =260-1 \\ =259 \end{gathered}$$

$$\begin{gathered} 6^{\text{th}}\text{upper}\text{class}\text{limit}=7^{\text{th}}\text{lower}\text{class}\text{limit}-\text{1} \\ =265-1 \\ =264 \end{gathered}$$

By counting the number of hours that fall in each interval (both limits inclusive), the following frequency distribution is constructed: