The image presents a table of $X$ and $Y$ values. The problem requires further details since there are no specific questions provided. Let us assume that the task is to find the average of all the X values and the average of all the Y values.

1. Problem Description

The image presents a table of $X$ and $Y$ values. The problem requires further details since there are no specific questions provided. Let us assume that the task is to find the average of all the X values and the average of all the Y values.

2. Solution Steps

First, let us count how many X and Y values there are in the image. Counting each individual number, we have 25 rows and 2 columns(X and Y), so there are $25 \times 2 = 50$ pairs of X and Y values. So there are 50 X values and 50 Y values in total.

Next, we add all the X values together.

$70.3 + 81.3 + 85.4 + 72.3 + 82.4 + 76.7 + 77.8 + 76.6 + 78.1 + 76.7 + 80.0 + 78.3 + 75.2 + 75.3 + 74.0 + 77.4 + 78.9 + 77.2 + 76.5 + 78.3 + 69.5 + 81.7 + 82.6 + 82.3 + 75.0 + 72.7 + 83.8 + 84.4 + 78.0 + 76.2 + 74.2 + 77.7 + 77.1 + 81.3 + 76.5 + 79.9 + 78.2 + 81.2 + 80.6 + 80.4 + 66.1 + 90.9 + 91.5 + 87.7 + 75.3 + 87.0 + 82.6 + 79.7 + 87.6 + 82.4 + 77.0 + 79.8 + 79.3 + 79.2 + 79.7 + 80.8 + 79.2 + 81.0 + 78.9 + 76.5 + 82.3 + 76.8 + 73.6 + 84.1 + 79.0 + 80.7 + 76.3 + 83.0 + 75.9 + 76.0 + 81.1 + 80.3 + 72.6 + 75.4 + 73.5 + 80.7 + 78.9 + 78.3 + 76.1 + 80.1 + 82.3 + 70.3 + 76.1 + 67.7 + 72.1 + 77.9 + 78.8 + 85.3 + 84.2 + 73.2 + 80.3 + 78.4 + 77.2 + 77.8 + 79.1 + 76.2 + 77.1 + 77.2 + 76.6 + 78.5 = 3870.5$

Then, we add all the Y values together.

$91.4 + 90.7 + 86.2 + 56.3 + 92.3 + 81.3 + 69.4 + 75.5 + 81.3 + 87.3 + 72.2 + 83.2 + 74.2 + 84.4 + 79.6 + 73.3 + 73.7 + 81.9 + 82.3 + 80.1 + 64.7 + 70.7 + 89.0 + 78.3 + 80.8 + 79.9 + 75.6 + 82.2 + 67.2 + 80.1 + 75.3 + 79.9 + 85.0 + 77.6 + 77.8 + 73.6 + 80.4 + 80.7 + 81.7 + 74.0 + 82.4 + 82.0 + 72.0 + 66.8 + 72.5 + 86.7 + 69.8 + 78.4 + 77.4 + 80.0 + 74.5 + 77.3 + 68.1 + 85.2 + 81.5 + 77.7 + 73.0 + 81.4 + 79.5 + 72.5 + 98.6 + 69.1 + 75.3 + 81.9 + 92.8 + 66.1 + 68.7 + 69.7 + 75.9 + 68.1 + 81.9 + 82.0 + 73.0 + 79.7 + 75.9 + 73.0 + 76.7 + 73.7 + 75.5 + 80.7 + 94.6 + 59.5 + 62.0 + 64.2 + 84.0 + 83.5 + 81.8 + 86.9 + 76.2 + 87.8 + 69.3 + 70.1 + 77.7 + 83.3 + 73.1 + 80.9 + 79.8 + 80.5 + 77.4 + 78.2 = 3865.9$

Finally, we find the averages by dividing by the number of values.

Average of X values = $3870.5/50 = 77.41$

Average of Y values = $3865.9/50 = 77.318$

3. Final Answer

Average of X values: 77.41

Average of Y values: 77.318