If `((1-3p))/2,((1+4p))/3,((1+p))/6` are the probabilities of three mutually excusing and exhaustive events, then the set of all values of `p` is a. `(0,1)` b. `(-1/4,1/3)` c. `(0,1/3)` d.

If (1+3p)/3,(1-p)/1,(1-2p)/2 are the probabilities of 3 mutually exclusive events then find the set of all values of p.

If A,B,C are three mutually exclusive and exhaustive events of an experiment such 3P(A) = 2I = P(C ) , the P(A) is equal to .

If A and B are mutually exclusive and exhaustive events and P(A) = 1/3 P(B), then P(A) is equal to (i) 1/4 (ii) 3/4 (iii) 1/2 (iv) 3/8

Statement-1 : If (1)/(5)(1+5p),(1)/(3)(1+2p),(1)/(3)(1-p) " and " (1)/(5)(1-3p) are probabilities of four mutually exclusive events, then p can take infinite number of values. Statement-2 : If A, B, C and D are four mutually exclusive events, then P(A), P(B), P(C ), P(D) ge 0 and P(A)+P(B)+P(C )+P(D) le 1

A, B, C are three mutually exclusive and exhaustive events associated with a random experiment. Find P(A) , it being given that P(B)=3/2P(A) a n d P(C)=1/2P(B)dot

Discuss and critise the following : P(A)=(2)/(3),P(B)=(1)/(4),P(C )=(1)/(3) are the probilities of three mutually exclusive events A,B and C.

If A, B, C are three mutually exclusive and exhaustive events of an experiment such that 4P(A) = 3P(B)=2P(C), then P(B) is equal to (i) 1/13 (ii) 2/13 (iii) 3/13 (iv) 4/13

A,B,C are three mutually exclusive and exhaustive events associated with random experiment .Find P(A) , it being given that P(B) = (3)/(2) P(A) and P( C ) =(1)/(2) P(B)

If A(1,p^(2)),B(0,1) and C(p,0) are the coordinates of three points then area of the triangle ABC is 1/(lamda)|p^(3)-p+1| . The value of lamda is

For two mutually exclusive events A and B , P(A)=1/3 and P(B)=1/4, find (AuuB) .