The Super Bowl is coming up! Are you planning to share a prediction for the score of the big game? Don’t leave it all to chance, use math to help you get a better idea of what to expect for a final score. What is the typical score of a Super Bowl? Let’s do the math! In this activity students study historical Super Bowl data to reflect on average (mean, median, and mode) losing scores, winning scores, and range of scores. They are asked to judge which of these central measurements seem the most meaningful and explain their reasoning.Are you doing this activity right before the Super Bowl? Consider this: 1. Ask students to predict the score of the Super Bowl. 2. Next, show kids the scores from the past Super Bowls (in the activity) and ask them if they want to make a new prediction. 3. Determine the average Super Bowl score from the data. Keep a record of the predictions, adjustments to predictions and the mean and median of past scores. Reflect on all this the day after the Super Bowl. What prediction was the closest? Did the past data help? What other information might be helpful in predicting the score of the Super Bowl? After students complete the activity, refer back to the interactive box whisker plots from plot.ly at the bottom of this post. You can review many of the questions from the activity sheet and easily manipulate the data and plot through or plot at plot.ly.
CCSS: 6.SP.2, 6.SP.5, 7.SP.4, S-ID.2
The Activity: SuperBowl2016.pdf
For members we’ve given you an editable Word docx, the Exel sheet with our calculations, and the solutions,.
SuperBowl2016.docx TypicalSuperBowlScores2016.xlsx SuperBowl2016-solution.pdf
Extension? This is a fine context and set of data to explore absolute mean deviation with your class. Absolute mean deviation is a big part of CCSS standard 6.SP.B.5c It is a measure of how much the values in the set deviate from the mean. Or create and/or analyze box whisker plots comparing winning scores with losing scores (note this box whisker plot identifies the highest super bowl winning score as an outlier since it is more than 1.5 times the interquartile range from the median. You may or may not have included discussions on outliers in your class.
https://plot.ly/~Yummymath/42.embed
from Yummy Math http://www.yummymath.com/2016/typical-super-bowl-scores-2/
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