A coin is tossed. For this random experiment write the sample space and find n(S).

A coin is tossed and a die is rolled simultaneously. Write the sample space S and n(S).

If a coin is tossed 4 times, then the number of elements in the sample space is

If a coin is tossed three times, then the sample space for this experiment is

Read the following passage and answer the question The results of a random experiment is known as an outcome. The set of all possible outcomes of a random experiment is called the sample space. It is denoted by S. The outcomes satisfying particular condition are called favourable outcomes. A set of favourable outcomes is called an event. Event is a subset of the sample space. There are different types of events. (a) An event consisting of only one sample point is called an ememtntary event. (b) An event which does not contain any sample point is called an impossible event. How many outcomes are there in a random experiment of tossing two coins simultaneously? What are they ?

If one coin is tossed n times (or n coins tossed once), then the number of elements in the sample space is

Assertion : Two coins are tossed. Number of elements in the sample space is 4. Reason : When a coin is tossed n times then the number of elements in its sample space is n + 2.

For each of the following experiments, write the sample space S and the number of sample points n(S) : (1) One coin and one die are thrown simultaneously. (2) Two-digit numbers are formed using digits 2,3 and 5 without repeating the digits.

A coin is tossed once.Write its sample space.

For each of the following experiments write sample space 'S' and number of sample points n(S) One coin and one die are throw simultaneously .