Let E and F be two events such that P(E)=(1)/(4),P(E|A)=(1)/(2) and P(F|E)=(1)/(2). Then P(F|E^(C)) is

Let E and F be two events with P(E)=(1)/(3),P(F)=(3)/(4),P(E uu F)=(11)/(12) .Then P(E-F)+P(F-E) equals

If E and F are events such that P(E)=(1)/(4),P(F)=(1)/(2) and P(E and F)=(1)/(8) find (i)P(E or F),(ii)P(neg E and neg F)

if E_(1) and E_(2) are two events such that P(E_(1))=(1)/(4),P((E_(2))/(E_(1)))=(1)/(2) and P=((E_(1))/(E_(2)))=(1)/(4)

Let E and F be events with : P(E)=(4)/(5),P(F)=(3)/(10) and P(E nn F)=(1)/(5) . Are E and F independent ?

If E_(1) and E_(2), are two events such that P(E_(1))=(1)/(4),P(E_(2))=(1)/(4)*(a) then E_(1) and E_(2), are independent

Let E_(1) and E_(2) be two events such that P(E_(1))=0.3, P(E_(1) uu E_(2))=0.4 and P(E_(2))=x . Find the value of x such that (i) E_(1) and E_(2) are mutually exclusive, (ii) E_(1) and E_(2) are independent.

If E_(1) and E_(2) be two events such that P(E_(1))=0.3, P(E_(2))=0.2 and P(E_(1)nnE_(2))=0.1, then find: (i) P(barE_(1)nnE_(2)) (ii) P(E_(1)nnbarE_(2))

If P(E)=(6)/(11),P(F)=(5)/(11) and P(E uu F)=(7)/(11) , find P(F//E) .

If E and F are events such that P(E)=1/4, P(F)=1/2 and P(E"and"F)=1/8 , find (i) P(E"or"F) (ii) P (not E and not F).