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X and Y stand in a line at random with 5 other people
Quantity I: Probability that there are 3 people between X and Y
Quantity II: Probability that at least one from A or B qualifies the exam when probability of A qualifying the exam is 0.3 and probability of B qualifying the exam is 0.4
Quantity I > Quantity II
Quantity I ≥ Quantity II
Quantity II > Quantity I
Quantity II ≥ Quantity I
Quantity I = Quantity II or Relation cannot be established
I: There are 7 people in total including X and Y; consider 7 position numbered 1,2,….,6,7 When X is at 1, then Y is at 5 or vice versa; When X is at 2, Y is at 6 or vice versa and When X is at 3 then Y is at 7. Means there are 3 possible seating arrangement for X and Y when there is a gap of 3 people between them. total ways of X and Y sitting in any two position = 7C2= 21 P=3/21=1/7II: P(either)= [1-P(None)]= [1-P(not A)*P(not B)]=[1- (0.7*0.6)] =0.56 II>I
Hence, option 3 is the correct answer.
By: Amit Kumar ProfileResourcesReport error
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