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, 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 such that P(B)=(4)/(5), P(A nn B nn C^(c ))=(1)/(4) and P(A^(c )nnBnnC^(c ))=(1)/(3) , then P(BnnC) is equal to

If P(B)=(3)/(4),P(A nn B nnbar(C))=(1)/(3) and P(bar(A)nn Bbar(C))=(1)/(3) then P(B nn 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)

Prove that A-B=A nn B^(c)

Three sets A,B and C are such that A=B nn C and B=C nn A

If A and B are two independent events such that : P(bar(A)nn B)=(2)/(15) and P(A nn bar(B))=(1)/(6) , then find P(A) and P(B).

If A;B and C are three events associated with a random experiments then P(A uu B uu C)=P(A)+P(B)+P(C)-P(A nn B)-P(B nn C)-P(C nn A