Experimental and Theoretical Probability Part 4

This is the fourth part of the Experimental and Theoretical Probability Series. Click the following to view the other parts of this series: Part I, Part II, Part III.

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In the previous posts in this series, we have experimented with dice by rolling two of them and tallying the results.  We have observed some patterns; the sum frequencies are not the same, and we have discovered that it has something to do with the number of ways a sum could be obtained.

On the one hand, we did the three experiments because we wanted which sum would occur most (or least) often. We wanted to get the experimental probability of each sum.

The experimental probability of an event  is the ratio of the number of times the event occurs to the total number of trials. In the second column of the table, we rolled a four (that is, getting a sum of four) 76 times out of  1000 trials; therefore, the experimental probability of rolling a four in that particular experiment was 76/1000 or 7.6%. » Read more

May 2011 Week 3 Posts Summary

Reminder: Math and Multimedia will be moving to a different server on Friday. For more information, click here.

A. Mathematics and Multimedia

C. School of Freebies
  • Empressr: Another Free Presentation Tool
  • Highlight with Awesome Highlighter

Math Teachers at Play 38

Welcome to the May 20, 2011 edition of Math Teachers at Play. Before beginning the carnival, let us have some interesting facts about 38.

  • The sum of the squares first three primes
  • The number of years it took the Israelites to travel from Kadesh Barnea to the Zered valley in Deuteronomy
  • There number of surviving plays written by William Shakespeare
  • The atomic number of strontium
  • Thirty seven and 38 are the first pair of consecutive positive integers not divisible by any of their digits.
Now, let the carnival begin! » Read more
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