Let `A ans B` be any two events with positive probabilities Statement I `P(E / A)geqP(A / E)P(E)`Statement I `P(E / A)geqP(AnnE)`

Let A and E be two events with positive probabilites Statement 1 : P(E//A)ge P(A//E) P(E) Statement 2 : P(A//E)ge P(A cap E)

Let A and E be two events with positive probabilites Statement 1 : P(E//A)ge P(A//E) P(E) Statement 2 : P(A//E)ge P(A cap E)

If P (E) denotes the probability of an event E, then:

Let Aa n dB b e two independent events. Statement 1: If (A)=0. 3a n dP(Auu barB )=0. 8 ,t h e nP(B) is 2/7. Statement 2: P(E)=1-P(E),w h e r eE is any event.

Let Aa n dB b e two independent events. Statement 1: If (A)=0. 3a n dP(Auu barB )=0. 8 ,t h e nP(B) is 2/7. Statement 2: P(E)=1-P(E),w h e r eE is any event.

Among the following probability of an event E, P(E)=………..

The probability of an event E is a number P (E ) such that :

Let Aa n dB b e two independent events. Statement 1: If (A)=0. 3a n dP(Auu barB )=0. 8 ,t h e nP(B) is 2/7. Statement 2: P(barE)=1-P(E),w h e r eE is any event.

For any event E ,which of the following is correct P(E)>=0 P(E) 0 P(E)<0

In the random experiment of tossing two unbiased dice, let E be the event of getting the sum 8 and F be the event of gettiing even numbers on both the dice . Then , {:(" Statement I", " Statement II"),( P(E) = (7)/(36), P(F) = (1)/(3)) :} Which of the following is a correct statement ?