`A,B,C` are three mutually independent with probabilities `0.3, 0.2 and 0.4` respectively .What is `P (A nn B nn C)?`

If A,B,C be three mutually independent events,then A and B uu C are also independent events.Statement 2: Two events A and B are independent if and only if P(A nn B)=P(A)P(B)

Three events A,B and C have probabilities (2)/(5),(1)/(3) and (1)/(2) respecively.Given tat P(A nn C)=(1)/(5) and P(B nn C)=(1)/(4), find the values of P(C/B) and P(A nn C)

If A,B,C are three independent events of an experiment such that P(A nn B^(C)nn C^(C))=(1)/(4), P(A^(C)nn B nn C^(C))=(1)/(8),P(A^(C)nn B^(C)nn C^(C))=(1)/(4) find P(A),P(B),P(C)

If A, B are independent events with P (A) =0.2, P (B) = 0.5 Find P(A nn B)

If A, B, C are three independent events of an experiment such that P(A nn B^(c)nn C^(c))=(1)/(4), P(A^(c)nn B nn C^(c))=(1)/(8), P(A^(c)nn B^(c) nn C^(c))=(1)/(8) then the increasing order of P(A),P(B) and P(C)

If A,B,C are three events associated with a random experiment prove that P(A uu B uu C)=P(A)+P(B)+P(C)-P(A nn C)-P(B nn C)+P(A nn B nn C)

If for independent events A and B, P(A) = 0.3, P(B) = 0.6, then what will be the value of P(A nn B) ?

Let A and B be independent events such that P(A) =0.6 and P(B ) =0.4. find P(A nn B)

Let A and B be independent events such that P(A) =0.6 and P(B ) =0.4. find P (barA nn B )