A coin is tossed twice .Events E and F are defined as follows
E=Head on the first toss
F=Head on the second toss
Find (i)`P(EcapF)`(ii)`P((barE)/(F))`
(iii)Are the events E and F independent?

A coin is tossed twice .Events E and F are defined as follows E=Head on the first toss F=Head on the second toss Find (i) P(EcapF) (ii) P((barE)/(F)) (iii)Are the events E and F independent?

A coin is tossed three times. If events A and B are defined as A = Two heads occurs B = Last should be head. Then A and B are

Let E and F be events with P(E) = (3)/(5), P(F)= (3)/(10) and P(EnnF)= (1)/(5) Are E and F independent?

A dice is thrown twice. Let A and be the event ,First dice shows 5 and B be the event, second dice shown 3 Find P(AcupB) .

Let E and F be events with P(E) = (3)/(5) , P(F)= (3)/(10) and P(EnnF) = (1)/(5) .Are E and F independent?

Let E and F be events with P(E)=(3)/(5), P(F)=(3)/(10) and P (E cap F) =(1)/(5) Are E and F independent?

A die is thrown twice. Let A be the event, 'First die shows 5' and B be the event, 'second die shows 5'. Find P(A uu B) .

A box contains N coins m of which are fair and the rest are biased. The probability of getting a head when a fair coin is tossed is 1/2, while it is 2/3 when a biased coin is tossed. A coin is drawn from the box at random and is tossed twice. The first time it shows head and the second time it shows tail. What is the probability that the coin drawn is fair?

A coin is tossed three times in succession. If E is the event that there are at least two heads and F is the event in which first throw is a head, then find P(E//F)dot