MathematicsMedium75×since 2002Q4946Let A, B and C be three events, which are pair-wise independent and E→\overrightarrow EE denotes the completement of an event E. If P(A∩B∩C)=0P\left( {A \cap B \cap C} \right) = 0P(A∩B∩C)=0 and P(C)>0,P\left( C \right) > 0,P(C)>0, then P[(A‾∩B‾)∣C]P\left[ {\left( {\overline A \cap \overline B } \right)\left| C \right.} \right]P[(A∩B)∣C] is equal to :AP(A‾)−P(B)P\left( {\overline A } \right) - P\left( B \right)P(A)−P(B)BP(A)+P(B‾)P\left( A \right) + P\left( {\overline B } \right)P(A)+P(B)CP(A‾)−P(B‾)P\left( {\overline A } \right) - P\left( {\overline B } \right)P(A)−P(B)DP(A‾)+P(B‾)P\left( {\overline A } \right) + P\left( {\overline B } \right)P(A)+P(B)Check answerSkip