PROBABILITY: INDEPENDENT EVENTS

If probabilities A and B are two independent events then P( A nn bar B) + P( A)P( B ) = P(A) . State true of false.

OMR|Equally Likely Outcomes|Probabilities Of Equally Likely Outcomes |Probability Of An Event |Probability Of The Event 'A or B'|Probability Of Event 'Not A'|Some Important Results |Questions

OMR|Equally Likely Outcomes|Probabilities Of Equally Likely Outcomes |Probability Of An Event |Probability Of The Event 'A or B'|Probability Of Event 'Not A'|Some Important Results |Questions

OMR|Equally Likely Outcomes|Probabilities Of Equally Likely Outcomes |Probability Of An Event |Probability Of The Event 'A or B'|Probability Of Event 'Not A'|Some Important Results |Questions

The probabilities of two independent events A and B are respectively ________ and _______, P((A)>P(B)) if the probability that both occur is 1/6 and the probability that none of then occur is 1/3 .

Independent Events || Multiplication Game, Problems , and Total Probability Theorem

Independent Events || Multiplication Game Problems || Total Probability Theorem

P(A)=(1)/(2), P(B)=(1)/(3), P(C)=(1)/(5) the probabilities of three independent events A ,B and C . The chance that atleast one of them occurs will be: ........

Let E and F be two independent events. The probability that exactly one of them occurs is 11//25 and the probability of none of them occurring is 2//25. If P(T) denotes the probability of occurrence of the event T, then