Instructions
Step #1) Select a candy that comes in a bag, which has randomly colored pieces. (Ex: M&M’s, Skittles, Star Bursts, Gummy Bears/Worms) Make sure it has at least 50 pieces, or buy a few bags, and combine them. (If you have trouble gaining access to the materials, just let me know, and I will be able to assist you.)
EXAMPLE:
I have decided to use a bag of M&M’s
Step #2) Select a random candy and record it’s color in a table. Put it back in the bag, shake it up and select another. Do this 25 times. You will use this to calculate your experimental probabilities.
EXAMPLE:
| Color | Probability | Probability (Decimal) |
| Red | 4/25 | .16 |
| Yellow | 5/25 | .20 |
| Orange | 3/25 | .12 |
| Blue | 5/25 | .20 |
| Green | 5/25 | .20 |
| Brown | 3/25 | .12 |
Step #3) If there were 1,000 pieces of candy in a bag, how many of each color would you expect to find?
EXAMPLE:
Red: = (.16)(1000) = 160
Blue: = (.20)(1000) = 200
Yellow: = (.12)(1000) = 120
Green: = (.20)(1000) = 200
Orange: = (.20)(1000) = 200
Brown: = (.12)(1000) = 120
Step #4) Count how many pieces of candy are actually in your bag, noting the number of each color; use this to calculate the theoretical probabilities.
EXAMPLE:
My bag contained 57 M&M’s
| Color | Total | Probability | Probability (Decimal) |
| Red | 9 | 9/57 | .1579 |
| Yellow | 10 | 10/57 | .1754 |
| Orange | 8 | 8/57 | .1404 |
| Blue | 12 | 12/57 | .2105 |
| Green | 11 | 11/57 | .1930 |
| Brown | 7 | 7/57 | .1228 |
Step#5) Compare the theoretical probabilities to the experimental probabilities by:
EXAMPLE:
(This is the part where you have to think, of course…)
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