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`

A coin is tossed three times. Event A: two heads appear Event B: last should be head Then identify whether events A and B are independent or not.

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

If a coin be tossed n times, then find the probability that the head comes odd times.

Determine P(E/F) A coin is tossed three times, where i. E:head on third toss, F: head on first two tosses ii. E: atleast two heads, F: atmost two heads iii. E: atmost two tails, F: atleast one tail

A coin is tossed three times and all possible outcomes are assumed to be equally likely. E is the event: "exactly 2 heads or two tails have occurred" and F is the event: "at most one tail has occurred". Show that E and F are independent events.

A coin is tossed three times. Event A: two heads appear Event B: last should be head Then identify whether events Aa n dB are independent or dependent.

A coin is toosed three times consider the following events. A:'No head appears', B: 'Exactly one head appears' and C: 'Atleast two heads appear'.

Nine coins are tossed once, find the probability to get at least two heads.

If two coins are tossed, find the probability of the following events: Getting atleast one head