Let's break down the solution into a step-by-step explanation on how to approach and solve this problem.
We are given a table with three rows of velocities. We'll calculate the total of these velocities as follows:
1. First, let's extract and list out all the velocities clearly in a single, continuous list:
- The first row contains: [tex]\(46, 94, 41, 11, 11, 16, 79, 18, 3\)[/tex]
- The second row contains: [tex]\(14, 47, 81, 41, 79, 43, 17, 19, 3, 24\)[/tex]
- The third row contains: [tex]\(26, 74, 52, 11, 41, 19, 15, 60, 53\)[/tex]
2. Combining all these velocities into a single list, we get:
[tex]\[
[46, 94, 41, 11, 11, 16, 79, 18, 3, 14, 47, 81, 41, 79, 43, 17, 19, 3, 24, 26, 74, 52, 11, 41, 19, 15, 60, 53]
\][/tex]
3. The next step is to calculate the sum of these velocities. The sum of these values is directly provided as 1038.
4. Therefore, the total sum of the velocities is:
[tex]\[
\boxed{1038}
\][/tex]
5. Here is the detailed list of all velocities that sum up to 1038:
[tex]\[
46, 94, 41, 11, 11, 16, 79, 18, 3, 14, 47, 81, 41, 79, 43, 17, 19, 3, 24, 26, 74, 52, 11, 41, 19, 15, 60, 53
\][/tex]
In conclusion, by summing up all the individual velocities given in the table, we found that the total is [tex]\( \boxed{1038} \)[/tex].
