List all events associated with the random experiment of tossing of two coins. How many of them are elementary events?

Three coins are tossed once. Describe the following events associated with this random experiment: A= Getting three heads, B= Getting two heads and one tail, C= Getting three tails D= Getting a head on the first coin. Which pairs of events are mutually exclusive?

What is the total number of elementary events associated to the random experiment off throwing three dice together?

Consider the random experiment of tossing three coins. If X denote, the number of tails in the sample space, exhibit X.

A coin is tossed five times. How many outcomes are possible ?

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 ........

If A, B, C are mutually exclusive and exhaustive events associated to a random experiment, then write the value of P(A)+P(B)+P(C)dot

If A\ a n d\ B mutually exclusive events associated with a random experiment such that P(A)=0. 4\ a n d\ P(B)=0. 5 , then find: P( A nn B )

If A\ a n d\ B mutually exclusive events associated with a random experiment such that P(A)=0. 4\ a n d\ P(B)=0. 5 , then find: P( A nnB)

If A\ a n d\ B mutually exclusive events associated with a random experiment such that P(A)=0. 4\ a n d\ P(B)=0. 5 , then find: P(Ann B )

If A and B are two events associated with a random experiment such that P(A)=0.3,P(B)=0.2" and "P(AcapB)=0.1, then the value of P(A∪B) is ….