Donna
McPartland
SLM
521
Web
Dropin #5
What are the Chances?
Probability deals with looking at the chances that a certain
event might occur. The better we
can estimate the probability of an occurrence, the better chance we have of making
the right choice.
For this activity you will work with your partner.
Part
A
You will need 2 number cubes, a white cube and a red one,
numbered 1 to 6. The white cube is positive; the one red one is negative.

1. Toss
the cubes and do the integer addition.
2. Keep
a running tally of each sum tossed.
3. After
50 tosses, complete the table below.
4. Theoretically,
how many different sums are possible?
5. What
are the chances of tossing a sum of -4?
|
Possible sums |
-5 |
-4 |
-3 |
-2 |
-1 |
0 |
1 |
2 |
3 |
4 |
5 |
|
Number
of times tossed |
|
|
|
|
|
|
|
|
|
|
|
Part
B
Go to Crossing the
River. Before you play the game, do the following.
1. Compare
the author’s table of theoretical possibilities with yours. They
should be the same.
2. Compare
this with your experimental possibilities on your chart. Will this be
the same? Why or why not?
Part
C
1. Play
the game with your partner.
a. Print
out the gameboard.
b. Get
30 chips from the classroom supply.
c. Play
the game several times.
2. As
you play, consider the following:
a. Are
there choices you can make that might increase your chances of winning?
b. Has
the reasoning you’ve done prior to playing the game given you strategies for
winning? How?
c. Where
will you place your chips to have the best chance of winning?
Part
D
The results on your chart are from only 50 tries.
In
our next class period we will make a new table, compiling the results of the
entire class.
Do you predict any changes? Why?