A coin is tossed `n` times. The maximum value of `n` such that the probability of getting no head is greater than `1/16` is

A coin is tossed n xx.The maximum value of n such that the probability of getting no head is greater than (1)/(16) is

A fair coin is tossed n times . If the probability of getting seven heads is equal to the probability of getting 9 heads , then the probability of getting two heads is

A fair coin is tossed n times. If the probability of getting 7 heads is equal to the probability of getting 9 heads,then the value of n will be

A unbaised coin is tossed n times. If the probability of getting 5 heads is equal to the probability of getting 6 heads then probability of getting 3 heads is

A coin is tossed (m+n) times with m>n. Show that the probability of getting m consecutive heads is (n+2)/2^(m+1)

A coin is tossed (m+n) times with m>n. Show that the probability of getting m consecutive heads is (n+2)/2^(m+1)

A coin is tossed 5 times . What is the probability of getting 5 heads ?

A coin is tossed 5 times. What is the probability of getting : no head.

A coin is tossed n times . If the probability of getting at least one head is greater than 0.9 then the minimum vaue of n is

When a coin is tossed n times, if the probability for getting 6 heads is equal to the probability of getting 8 heads, then the value of n is