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In this video, we are discussing classical probability
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Classical probability assumes that all outcomes in the sample space are equally likely to occur
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That means, all the possible outcomes are equally probable to occur in our real life scenario
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For example, when a single die is rolled, each outcome has the same probability of occurring
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Since there are six outcomes, so each outcome. So, each outcome has the probability of 1 by 6
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So, you can have six different values, 1, 2, 3, 4, 5, 6
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So here each and every outcome is equally probable. So the probability for this particular die when it will be rolled, the probability of having
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a particular value, let it be 4 or 5 will be 1 by 6
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Formula for classical probability is that is the number of outcomes. in E and total number of outcomes in the sample space
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So, this probability is denoted by p of e is equal to n of e by n of s
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So here we are having this space and here we are having this respective event
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So this is my p of e is equal to n of e by n of s
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That is the number of elements in the sample space and here we are having the number of
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respective events can take place. So, this is the probability of the event
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This probability is called classical probability and it uses the sample space S
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Thus, in this video, we have discussed what is a classical probability with one example
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