Sample Space Of A Coin
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Sample Space Of A Coin. (i) since a consists of a single sample point, it is a simple event. A is the event that the sum of the numbers shown on the two dice is 5, and b is the event that.
The probability of an empty set (i.e., neither heads nor tails) is always zero, and the probability of the entire sample space ( i.e., either heads or tails) is always $1$.
(i) since a consists of a single sample point, it is a simple event. (i) since a consists of a single sample point, it is a simple event. For a single toss of a coin, we can make four subsets of the sample space, i.e., the empty set $\phi$, $\{h\}$, $\{t\}$ and the sample space itself $\{h, t\}$. Samples in probability, lessons on simple probability, experiments, outcomes, sample space and probability of an event, three methods for listing the sample space of an event:
