A coin is tossed once. If it shows head, it is tossed again and if it shows tail, then a die is rolled once. Find the sample space of this experiment.

A coin is tossed once. If the shows head, it is tossed again and if it shows tail, then a dice is tossed. Let E_1 be the event with first toss results into a tail and E_2 , the event: the dice shows a number greater than 4. find P(E_2//E_1) .

A coin is tossed twice. If the second toss results in a head, then a die is rolled. Write the sample space of the experiment.

Consider the experiment of tossing a coin. If the coin shows head, toss it again but if it shows tail, then throw a die. Find the conditional probability of the event that the die shows a number greater than 4, given that there is at least one tail.

An experiment consists of tossing a coin and then throwing it second time if a head occurs. If a tail occurs on the first toss, then a die is rolled once. Find the sample space.

An experiment consists of tossing a coin and then throwing it second time if a head occurs. If a tail occurs on the first toss, then a die is rolled once. Find the sample space.

A coin is tossed and then a die is rolled only in case head is shown on the coin , describe the sample space for the experiment.

An experiment consists of rolling a die and then tossing a coin once if the number on the die is even. If the number on the die is odd, the coin is tossed twice. Write the sample space for this experiment.

A coin is tossed once. Then, if it turns up a head a die is thrown once : if it turns up a tail it is tossed twice more. Describe : the sample space S of the experiment.

An experiment consists of rolling a die and then tossing a coin once, if the number on the die is even. If the number on the die is odd the coin is tossed twice. Write the sample space for this experiment.