**Histogram and Frequency Polygon for the Runs Scored by the Winning Team in the Final Match**

To represent the runs scored by the winning team in the final match in different overs, we can use a histogram and a frequency polygon. These graphical representations provide a visual summary of the data, allowing us to understand the distribution and frequency of runs scored in each over.

**Creating the Histogram:**

A histogram is a bar graph where the width of the bar represents a class interval and the height represents the frequency or count of data within that interval. In this case, we will create a histogram to show the frequency of runs scored in different overs.

**Step 1: Define the Class Intervals:**
- To begin, we need to define the class intervals for the runs scored. Let's consider the following intervals: 0-2, 2-4, 4-6, 6-8, 8-10, and so on.
- These intervals represent the range of runs scored in each over. For example, 0-2 represents runs scored between 0 and 2, 2-4 represents runs scored between 2 and 4, and so on.

**Step 2: Gather Data and Count Frequencies:**
- We need to gather the data for the runs scored by the winning team in each over of the final match. Let's assume we have the following data for the first 10 overs:
- Over 1: 4 runs
- Over 2: 6 runs
- Over 3: 2 runs
- Over 4: 8 runs
- Over 5: 6 runs
- Over 6: 4 runs
- Over 7: 2 runs
- Over 8: 10 runs
- Over 9: 6 runs
- Over 10: 8 runs
- Count the frequencies for each class interval. For example, in the interval 0-2, there are 2 runs. In the interval 2-4, there are 2 runs, and so on.

**Step 3: Draw the Histogram:**
- On the X-axis, mark the class intervals (0-2, 2-4, 4-6, etc.).
- On the Y-axis, represent the frequency or count of runs scored in each interval.
- Draw bars for each interval, where the height of the bar represents the frequency of runs scored in that interval.

**Creating the Frequency Polygon:**

A frequency polygon is a line graph that represents the frequencies of the different class intervals. It is created by connecting the midpoints of the tops of each bar in the histogram.

**Step 1: Find the Midpoints:**
- Calculate the midpoints for each class interval. For example, the midpoint of the interval 0-2 is 1, the midpoint of the interval 2-4 is 3, and so on.

**Step 2: Plot the Midpoints and Frequencies:**
- On a graph paper, plot the midpoints on the X-axis and the frequencies on the Y-axis.
- Connect the plotted points with straight lines to form a frequency polygon.

**Step 3: Add Labels and Title:**
- Label the X-axis as "Overs" and the Y-axis as "Frequency of Runs".
- Add a suitable title to the graph,