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A Player X Has A Biased Coin Whose Prabability
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A Box A Contains 2 White , 3 Red And 2 Black Balls
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Two Different Families A And B Are Blessed With
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Let A B And C Be Three Events Which Are Pair Wise
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A Bag Contains 4 Red And 6 Black Balls. A Ball Is
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From Three Events A B And C
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If Two Different Numbers Are Taken From The
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A Box Contain 15 Green And 10 Yellow Balls
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Let Two Fair Six Faced Does A And B Be Thrown
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Let A And B Be Two Events Such That
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A Multiple Choice Examination Has 5 Question
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Three Numbers Are Chosen. At Random Without
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Let A, B And C Be Pairwise Independent Events
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Consider 5 Independent Bernoulis Trials Each With Perpendicular
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If C And D Are Two Events Such That
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Four Numbers Are Chosen At Random From The Set
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An Urn Contains Nine Balls Of Which Three Are Red
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In The Binomial Distribution
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One Ticket Is Selected At Random From 50 Tickets
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With The Usual Notations, In Triangle ABC, IF < A +
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Let A Random Variables X Have A Binomial Distribution With Mean
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The Minimum Number Of Times Onehas To Toss Fair Coin So That The Probability Of Observing
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Let A And B Two Non - Null Events Such That A B. Then,
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In A Class Of 60 Students, 40 Opted For NCC, 30 Opted NES And 20 Opted Both NCC And NSS.
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In A Random Experiment, A Fair Die Is Rolled Until Two Fours Are Obtained In Succession
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