91影视

The reported probabilities are presented below after rolling a $6$ -sided die. $P\left(1\right)=0,P\left(2\right)=1/6,P\left(3\right)=1/3,P\left(4\right)=1/3,P\left(5\right)=1/6,P\left(6\right)=0$

An event is a subset of an experiment's total number of outcomes. The ratio of the number of elements in an event to the number of total outcomes is the probability of that occurrence.

The probability distribution must meet the following conditions: 1) The probabilities must be$0鈮�p鈮�1$ 2)The sum of all probabilities should equal one. All the probabilities in the given distribution are between $0$ and 1 $0+\frac{1}{6}+\frac{1}{3}+\frac{1}{3}+\frac{1}{6}+0=1$ is the total number of probabilities As a result, both conditions are met.

The conditions of the probability distribution are: $0鈮�p鈮�1$ 1)The probabilities should be $0鈮�p鈮�1$ 2)Sum of all the probabilities should be one. Forgiven distribution, all the probabilities are between $0$and $1$Sum of the probabilities: $0.56+0.44+0.24+0.17=1.41$ Hence, the second condition does not satisfy.

The conditions of the probability distribution are: 1)The probabilities should be $0鈮�p鈮�1$ 2)Sum of all the probabilities should be one. Forgiven distribution, all the probabilities are between $0$ and $1$ Sum of the probabilities: $\frac{12}{52}+\frac{12}{52}+\frac{12}{52}+\frac{16}{52}=1$ Hence, the second condition does not satisfy.