From 10 students (four girls , six boys ), a team of five is formed. The probability that a randomly selected team has 2 girls and 3 boys, with at least one of or , equals
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From 10 students (four girls , six boys ), a team of five is formed. The probability that a randomly selected team has 2 girls and 3 boys, with at least one of or , equals
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From 10 students (four girls Gᵢ, six boys Bⱼ), a team of five is formed. The probability that a randomly selected team has 2 girls and 3 boys, with at least one of B₁ or B₂, equals (A) 3/7 (B) 6/7 (C) 8/21 (D) 5/21
Also written as: From 10 students (four girls G_i, six boys B_j), a team of five is formed. The probability that a randomly selected team has 2 girls and 3 boys, with at least one of B_1 or B_2, equals
Probability and Bayes' theorem has come up 190 times in 7 exams since 2004.
This question is on Classical probability with dice, cards and coins, part of Probability and Bayes' theorem in Statistics.
Probabilities of equally likely outcomes found by counting.
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Question from the IIT JAM 2023 paper. Solutions are TestStop's own. Not affiliated with or endorsed by any examination authority.