Probability experimenting

Coin&Die
https://davidwills.us/math103/coin_die.html

Coin flips
100 automatically.  3 times, (Clearing each time)

%heads:______  %tails:_______      |%difference|:_____
%heads:______  %tails:_______      |%difference|:_____ 
%heads:______  %tails:_______      |%difference|:_____


1000 automatically.  3 times, (Clearing each time)

%heads:______  %tails:_______      |%difference|:_____
%heads:______  %tails:_______      |%difference|:_____ 
%heads:______  %tails:_______      |%difference|:_____


10000 automatically.  3 times, (Clearing each time) Display flips? No (maybe speeds up)

%heads:______  %tails:_______      |%difference|:_____
%heads:______  %tails:_______      |%difference|:_____ 
%heads:______  %tails:_______      |%difference|:_____


The Law of Large Numbers: the more times a probability experiment (e.g. a coin flip) occurs,
the more the actual number of occurences approaches the expected theoretical number (e.g. half).

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Die toss   Each number has a 1/6 = .166666666 chance of being top.
100
%1______ %2______ %3______ %4______ %5______ %6______ 

1000
%1______ %2______ %3______ %4______ %5______ %6______ 

10000   don't display
%1______ %2______ %3______ %4______ %5______ %6______ 

100000  don't display
%1______ %2______ %3______ %4______ %5______ %6______ 

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Sum of two dice.

  +  1	  2	3	4	5	6
  1  	
  2  	
  3  	
  4  	
  5  	
  6  	


Frequency distribution table. incl. relative frequency

Sum	Frequency	Rel freq
 2	
 3	
 4	
 5	
 6	
 7	
 8	
 9	
10	
11	
12	

Do the frequency and relative frequency columns look symmetric?:___
What sum is the mode?:___

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Dice rolls
#dice: 2   

#rolls: 100
#rolls: 1000
#rolls: 10000

Relative frequencies getting closer and closer to the theoretical probabilities.
Do the frequency and relative frequency columns look symmetric?:___
What sum is the mode?:___
Rotating 90 degrees these columns look histogram-ish.

Do 1000 rolls. Sum=______    divided by 1000=_______ the average sum of the 1000 rolls.
Copy and paste the 1000 rolls into 
freq dist, histogram, stats ***
https://davidwills.us/math103/freq_histogram.html

n=____ mean=______    median=______   mode=_______
SD=_______
Sketch the histogram of X from 0 to 13, class width of 1:











This distribution sure looks like a ___________ distribution.