When estimating probability of 6 different outcomes, do I make my probability fraction from the frequency of each outcome, or by the possible outcomes. Example: A number cube was thrown 150 times. The results are shown in a table. Estimate the probability for each outcome. (table:) 1 = 33, 2 = 21, 3 = 15, 4 = 36, 5 = 27, and 6 = 18. So would the answer be 1/6 for each (probability) or would it be 1 = 33/150, 2 = 21/150, 3 = 15/150, ect.?
The outcome of a certain face appearing after a toss is independent of the results which came before it. The prob. of any face appearing is (1/6), but the prob. of say the 1st face appearing twice in a row is (1/6)*(1/6)
If the prob. was depended on what came before it (like drawing a King of Diamonds after a Queen of Spades was drawn), you would have to find the prob. differently.
Well in this example there is no order of when each outcome was rolled
The roll number doesn't matter, each face still has a (1/6) chance of being face up. The number was just the total out of 150. If you took all those numbers and found the expected value, it would be (1/6)
If you want to show how many times out of the 150 each side was shown up, then you would use the 33/150, etc
ok so in this problem which one would I need to show, 1/6 or 33/150?
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