Given two events `A` and `B` . If odds against `A` are as 2:1 and those in favour of `AuuB` are 3:1, then find the range of `P(B)`.

Given two events Aa n dB . If odds against A are as 2:1 and those in favour of AuuB are 3:1, then find the range of P(B)dot

Given two events Aa n dBdot If odds against A are as 2:1 and those in favour of AuuB are as 3:1, then a. 1//2lt=P(B)lt=3//4 b. 5//12lt=P(B)lt=3//4 c. 1//4lt=P(B)lt=3//5 d. none of these

A and B are two events such that odds odds against A are 2 : 1 odds in favour of A cup B are 3 : 1. If x le P(B) le y , then the ordered pair (x, y) is

The odds against of an event are 3:4 . Find the probability of the occurrence of the event.

Odds in favour of an event A are 2 to 1 and odds in favour of A cup B are 3 to 1. Consistant with his information the smallest and largest values for the probability of event B are given by

The probability of intersection of two events A and B is always less than or equal to those favourable to the event A.

The odds against of an event 5:3 . Find the probability of the occurrence of the event.

Given two independent events A and B such that P(A)=0. 3\ a n d\ P(B)=0. 6 . Find: P(AuuB)

There are three events A, B, and C, one of which one and only one can happen. The odds are 7 to 4 against A and 3 to 5 favour of B. Find the odds against C.

If odds in favour of an event be 2:3 find the probability of occurrence of this event.