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The question asks for the **mean number of touchdown passes** thrown by four Heisman Trophy winners from 2010 to 2013.

Here are the touchdown passes thrown by each player:

- Cam Newton: 30
- Robert Griffin III: 37
- Johnny Manziel: 26
- Jameis Winston: 40

To find the mean (average) number of touchdown passes:

\[
\text{Mean} = \frac{\text{Sum of all TDs}}{\text{Number of players}}
\]

First, let's sum the touchdown passes:

\[
30 + 37 + 26 + 40 = 133
\]

Now, divide by the number of players (4):

\[
\frac{133}{4} = 33.25
\]

Thus, the mean number of touchdown passes is **33.25**. 

The correct answer is closest to option **d. 33.50 TDs**.

Would you like more details on this calculation or have any other questions?

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Here are 5 related questions for further understanding:

1. What is the difference between mean, median, and mode?
2. How does standard deviation relate to the mean?
3. If one player's touchdowns were much higher than the others, how would that affect the mean?
4. How could we use the median instead of the mean for this data set?
5. What are other statistical measures used to describe data sets?

**Tip:** When dealing with averages, make sure the data set doesn't have extreme outliers, as they can skew the results.

The 4 Heisman Trophy winners from 2010 to 2013 were quarterbacks. The data below lists the number of touchdown passes (TDs thrown) each threw that year. What was the mean number of TD passes thrown?

Learn how to calculate the mean number of touchdown passes thrown by Heisman Trophy winners from 2010 to 2013 using basic statistics. This example includes key concepts in averages and arithmetic mean, with data from quarterbacks Cam Newton, Robert Griffin III, Johnny Manziel, and Jameis Winston.

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