A coin is tossed thrice. Let the event E be the first throw results in a head and the event F be the last throw results in a tail. Find whether the events E and F are independent.

A coin is tossed thrice. Let the event E be "the first throw results in a head" and the event F be "the last throw results in a tail." Find whether events E and F are independent.

A coin is tossed twice and all 4 outcomes are equally likely .Let A be the event that first throw results in a head and B be the event that second throw results in a tail , then show that the events A and B are independent .

A coin is tossed thrice. If E be the event of showing at least two heads and F be the event of showing head in the first throw, then find P(E/F) .

A coin is tossed thrice. If event E denotes the number of heads is odd and event F denotes the number of tails is odd, then find the cases favourable to the event EnnF .

A coin is tossed thrice. If event E denotes the ‘number of heads is odd’ and event F denotes the ‘number of tails is odd’, then find the cases favourable to the event E nn F .

A balanced coin is tossed three times in succession. Let A denote the event of getting 'head' in the first toss and B the event of getting 'tail' in the second toss. Prove that the events A and B are independent.

An unbiased die is thrown twice. Let A be the event 'odd number on the first throw' and B be the event 'odd number on the second throw'. Check the independence of the events A and B

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

A balanced coin is tossed three xx in succession.Let A denote the event of getting 'head' in the first toss and B the event of getting 'tail' in the second toss.Prove that the events A and B are independent.