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A bag contains pens of four brands – P, Q, R, and S. Number of brand P pens are L, brand Q pens are M, brand S pens are 8 and brand R pens are (L + 2). Find the probability of picking two pens at randomly such that one is of brand Q and one is of brand S.Statement I. Probability of picking two pens at randomly such that one is brand P and one is brand R is 12/95.Statement II. Value of M is 2 less than that of L.Statement III. Probability of picking two pens of brand P without replacement from bag is 3/95.a)Statement I and II together is sufficient to answer the questionb)Statement II and III together is sufficient to answer the questionc)Statement III and I together is sufficient to answer the questiond)Any two statements together are sufficient to answer the questione)None of theseCorrect answer is option 'D'. Can you explain this answer? for Banking Exams 2024 is part of Banking Exams preparation. The Question and answers have been prepared
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the Banking Exams exam syllabus. Information about A bag contains pens of four brands – P, Q, R, and S. Number of brand P pens are L, brand Q pens are M, brand S pens are 8 and brand R pens are (L + 2). Find the probability of picking two pens at randomly such that one is of brand Q and one is of brand S.Statement I. Probability of picking two pens at randomly such that one is brand P and one is brand R is 12/95.Statement II. Value of M is 2 less than that of L.Statement III. Probability of picking two pens of brand P without replacement from bag is 3/95.a)Statement I and II together is sufficient to answer the questionb)Statement II and III together is sufficient to answer the questionc)Statement III and I together is sufficient to answer the questiond)Any two statements together are sufficient to answer the questione)None of theseCorrect answer is option 'D'. Can you explain this answer? covers all topics & solutions for Banking Exams 2024 Exam.
Find important definitions, questions, meanings, examples, exercises and tests below for A bag contains pens of four brands – P, Q, R, and S. Number of brand P pens are L, brand Q pens are M, brand S pens are 8 and brand R pens are (L + 2). Find the probability of picking two pens at randomly such that one is of brand Q and one is of brand S.Statement I. Probability of picking two pens at randomly such that one is brand P and one is brand R is 12/95.Statement II. Value of M is 2 less than that of L.Statement III. Probability of picking two pens of brand P without replacement from bag is 3/95.a)Statement I and II together is sufficient to answer the questionb)Statement II and III together is sufficient to answer the questionc)Statement III and I together is sufficient to answer the questiond)Any two statements together are sufficient to answer the questione)None of theseCorrect answer is option 'D'. Can you explain this answer?.
Solutions for A bag contains pens of four brands – P, Q, R, and S. Number of brand P pens are L, brand Q pens are M, brand S pens are 8 and brand R pens are (L + 2). Find the probability of picking two pens at randomly such that one is of brand Q and one is of brand S.Statement I. Probability of picking two pens at randomly such that one is brand P and one is brand R is 12/95.Statement II. Value of M is 2 less than that of L.Statement III. Probability of picking two pens of brand P without replacement from bag is 3/95.a)Statement I and II together is sufficient to answer the questionb)Statement II and III together is sufficient to answer the questionc)Statement III and I together is sufficient to answer the questiond)Any two statements together are sufficient to answer the questione)None of theseCorrect answer is option 'D'. Can you explain this answer? in English & in Hindi are available as part of our courses for Banking Exams.
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Here you can find the meaning of A bag contains pens of four brands – P, Q, R, and S. Number of brand P pens are L, brand Q pens are M, brand S pens are 8 and brand R pens are (L + 2). Find the probability of picking two pens at randomly such that one is of brand Q and one is of brand S.Statement I. Probability of picking two pens at randomly such that one is brand P and one is brand R is 12/95.Statement II. Value of M is 2 less than that of L.Statement III. Probability of picking two pens of brand P without replacement from bag is 3/95.a)Statement I and II together is sufficient to answer the questionb)Statement II and III together is sufficient to answer the questionc)Statement III and I together is sufficient to answer the questiond)Any two statements together are sufficient to answer the questione)None of theseCorrect answer is option 'D'. Can you explain this answer? defined & explained in the simplest way possible. Besides giving the explanation of
A bag contains pens of four brands – P, Q, R, and S. Number of brand P pens are L, brand Q pens are M, brand S pens are 8 and brand R pens are (L + 2). Find the probability of picking two pens at randomly such that one is of brand Q and one is of brand S.Statement I. Probability of picking two pens at randomly such that one is brand P and one is brand R is 12/95.Statement II. Value of M is 2 less than that of L.Statement III. Probability of picking two pens of brand P without replacement from bag is 3/95.a)Statement I and II together is sufficient to answer the questionb)Statement II and III together is sufficient to answer the questionc)Statement III and I together is sufficient to answer the questiond)Any two statements together are sufficient to answer the questione)None of theseCorrect answer is option 'D'. Can you explain this answer?, a detailed solution for A bag contains pens of four brands – P, Q, R, and S. Number of brand P pens are L, brand Q pens are M, brand S pens are 8 and brand R pens are (L + 2). Find the probability of picking two pens at randomly such that one is of brand Q and one is of brand S.Statement I. Probability of picking two pens at randomly such that one is brand P and one is brand R is 12/95.Statement II. Value of M is 2 less than that of L.Statement III. Probability of picking two pens of brand P without replacement from bag is 3/95.a)Statement I and II together is sufficient to answer the questionb)Statement II and III together is sufficient to answer the questionc)Statement III and I together is sufficient to answer the questiond)Any two statements together are sufficient to answer the questione)None of theseCorrect answer is option 'D'. Can you explain this answer? has been provided alongside types of A bag contains pens of four brands – P, Q, R, and S. Number of brand P pens are L, brand Q pens are M, brand S pens are 8 and brand R pens are (L + 2). Find the probability of picking two pens at randomly such that one is of brand Q and one is of brand S.Statement I. Probability of picking two pens at randomly such that one is brand P and one is brand R is 12/95.Statement II. Value of M is 2 less than that of L.Statement III. Probability of picking two pens of brand P without replacement from bag is 3/95.a)Statement I and II together is sufficient to answer the questionb)Statement II and III together is sufficient to answer the questionc)Statement III and I together is sufficient to answer the questiond)Any two statements together are sufficient to answer the questione)None of theseCorrect answer is option 'D'. Can you explain this answer? theory, EduRev gives you an
ample number of questions to practice A bag contains pens of four brands – P, Q, R, and S. Number of brand P pens are L, brand Q pens are M, brand S pens are 8 and brand R pens are (L + 2). Find the probability of picking two pens at randomly such that one is of brand Q and one is of brand S.Statement I. Probability of picking two pens at randomly such that one is brand P and one is brand R is 12/95.Statement II. Value of M is 2 less than that of L.Statement III. Probability of picking two pens of brand P without replacement from bag is 3/95.a)Statement I and II together is sufficient to answer the questionb)Statement II and III together is sufficient to answer the questionc)Statement III and I together is sufficient to answer the questiond)Any two statements together are sufficient to answer the questione)None of theseCorrect answer is option 'D'. Can you explain this answer? tests, examples and also practice Banking Exams tests.