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Hands on Activities The Mean, Median, and Mode Card Game

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Hands on Activities The Mean, Median, and Mode Card Game

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Student's Activities

https://www.education.com/activity/article/Mean_Mode_fifth/

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On Line Activities Link Below.

https://www.mathgames.com/skill/6.91-calculate-mean-median-mode-and-range
https://www.ixl.com/math/grade-4/mean-median-mode-and-range
https://www.education.com/games/play/?childId=781383#math,math-third,data-1

Mode, Median, and Mode FrogPlay https://www.youtube.com/watch?v=5C9LBF3b65s&list=PLkFrrQBQxP4hn5aR8t-O6DliqcSiBUd0Y

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Statistics - The study of data: how to collect, summarize and present it.

Mean - The mean is the average of the numbers: a calculated "central" value of a set of numbers.

To calculate: Just add up all the numbers, then divide by how many numbers there are.
Median - The middle number (in a sorted list of numbers).

To find the Median, place the numbers you are given in value order and find the middle number.

Example: find the Median of {13, 23, 11, 16, 15, 10, 26}.

Put them in order: {10, 11, 13, 15, 16, 23, 26}

The middle number is 15, so the median is 15.

(If there are two middle numbers, you average them.)
Mode - The number which appears most often in a set of numbers.

Example: in {6, 3, 9, 6, 6, 5, 9, 3} the Mode is 6 (it occurs most often).https://www.mathsisfun.com/definitions/mode.html

https://www.youtube.com/watch?v=IHginNwss5c

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4.MD.B Represent and Interpret Data
https://cms.azed.gov/home/GetDocumentFile?id=58546f52aadebe13008c1a2c

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The History of the Mean, Median, and Mode. 

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The History of the Mean, Median, and Mode. 

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Aristotle (384-322 BC) mentions the arithmetic mean, but also defines a philosophical form of the mean, namely the “mean relative to us.” With this notion he explains what virtue is. About the difference between the arithmetic mean and “the mean relative to us” he writes (Aristotle 1994, Book II, Chapter VI, p. 5): Aristotle
"By the mean of a thing I denote a point equally distant from either extreme, which is one and the same for everybody; by the mean relative to us, that amount which is neither too much nor too little, and this is not one and the same for everybody. For example, let 10 be many and 2 few; then one takes the mean with respect to the thing if one takes 6; since 10-6 = 6-2, and this is the mean according to arithmetical proportion [progression]. But we cannot arrive by this method at the mean relative to us. Suppose that 10 lb. of food is a large ration for anybody and 2 lb. a small one: it does not follow that a trainer will prescribe 6 lb., for perhaps even this will be a large portion, or a small one, for the particular athlete who is to receive it; it is a small portion for Milo, but a large one for a man just beginning to go in for athletics."

ww2.amstat.org/publications/jse/v11n1/bakker.html

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Why is understanding the Mean, Median, and Mode important?

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Why is understanding the Mean, Median, and Mode important?

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How Do People Use Mode, Mean & Average Everyday?

Information is all around us. The number of students in a school, the amount of money an average citizen in a town earns, or the temperature for your vacation destination, are all numbers that are important in everyday life. But how can you take lots of information, such as the amount that all the citizens of a city earn, and make it meaningful? This is where statistics such as mean, median and mode become a valuable tool. Each has a specific way of looking at a group of data, and each one can give you a different insight into the way information behaves in the real world around you. ModeMeanMedian

https://sciencing.com/do-mode-mean-average-everyday-8752223.html