While doing any experiment, there will be a possible outcome which is called

An impossible event

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A sure event

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An exhaustive event

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A complementary event

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Solution

The correct option is A A sure event
While doing any experiment, there will be a possible outcome is called sure event.
Example: Getting $3$ of $1, 2, 3, 4, 5, 6$ in rolling die is a sure event.

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Similar questions

Q. Fill in the blanks:
(i) The probability of an impossible event is ....... .
(ii) The probability of a sure event is ........ .
(iii) For any event E, P(E) + P (not E) = ........ .
(iv) The probability of a possible but not a sure event lies between ......... and ........ .
(v) The sum of probabilities of all the outcomes of an experiment is ....... .

Fill in the blanks:
(i) The probability of an impossible event is
(ii) The probability of a sure even is
(iii) For any event E, P(E) + P (not E)= ....
(iv) The probability of a possible but not a sure event lies between... and ....
(v) The sum of probabilities of all the outcomes fo an experiment is ....

Q. Fill in the blanks:

(i) Probability of a sure event is ...............

(ii) Probability of an impossible event is ................

(iii) The probability of an event (other than sure and impossible event) lies between .................

(iv) Every elementary event associated to a random experiment has .............. probability.

(v) Probability of an event A + Probability of event 'not A' = ................

(vi) Sum of the probabilities of each outcome in an experiment is ................

Q. It is impossible that, a sure event and an impossible event takes place together in an experiment.

Events which consist of only one outcome of an experiment are called __

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While doing any experiment, there will be a possible outcome which is called

The correct option is A A sure eventWhile doing any experiment, there will be a possible outcome is called sure event.Example: Getting 3 of 1,2,3,4,5,6 in rolling die is a sure event.

The correct option is A A sure event
While doing any experiment, there will be a possible outcome is called sure event.
Example: Getting $3$ of $1, 2, 3, 4, 5, 6$ in rolling die is a sure event.