Two independent events are always mutually exclusive.

Statement -1 : Mutually exclusive events, none of which being an impossible event, are not independent. Statement-2 : Non impossible independent events are not mutually exclusive.

Statement -1 : Mutually exclusive events, none of which being an impossible event, are not independent. Statement-2 : Non impossible independent events are not mutually exclusive.

Primary events are mutually exclusive.

Mutually exclusive events

If two events are independent then (a) They must be mutually exclusive (b) Sum of their probabilities must be equal to 1 (c) (a) and (b) are both correct (d) None of the above is correct

If two events are independents, then A. They must be mutually exclusive. B. The sum of their probabilities must be equal to 1. i) A and B both are correct ii) None of the above is correct

Define mutually exclusive events.

Three coins are tossed. Describe two events which are mutually exclusive.

Three coins are tossed.Describe (i) Two events which are mutually exclusive.(ii) Three events which are mutually exclusive and exhaustive.(iii) Two events,which are not mutually exclusive.(iv) Two events which are mutually exclusive but not exhaustive.(v) Three events which are mutually exclusive but not exhaustive.