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  • Q1
    Lever: Inclusion-Exclusion (sets + probability)Concept: Mutually exclusive (disjoint) events

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    [Q115 · Apr · 2017]
  • Q2
    Lever: Inclusion-Exclusion (sets + probability)Concept: Mutually exclusive (disjoint) events

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    [Q119 · Apr · 2017]
  • Q3
    Lever: Inclusion-Exclusion (sets + probability)Concept: Events as sets: union, intersection, complement

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    [Q104 · Sep · 2017]
  • Q4
    Lever: Inclusion-Exclusion (sets + probability)Concept: Events as sets: union, intersection, complement

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    [Q113 · Sep · 2017]
  • Set · 2 questions
    Consider the information given below and answer the two items (02) that follow: In a class, 54 students are good in Hindi only, 63 students are good in Mathematics only and 41 students are good in English only. There are 18 students who are good in both Hindi and Mathematics. 10 students are good in all three subjects.
    • Q5
      Lever: Inclusion-Exclusion (sets + probability)

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      [Q13 · Apr · 2018]
    • Q6
      Lever: Inclusion-Exclusion (sets + probability)

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      [Q14 · Apr · 2018]
  • Q7
    Lever: Inclusion-Exclusion (sets + probability)

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    [Q30 · Apr · 2018]
  • Set · 2 questions
    Consider the information given below and answer the two (02) items that follow: A survey was conducted among 300 students. It was found that 125 students like to play cricket, 145 students like to play football and 90 students like to play tennis. 32 students like to play exactly two games out of the three games.
    • Q8
      Lever: Inclusion-Exclusion (sets + probability)

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      [Q8 · Sep · 2018]
    • Q9
      Lever: Inclusion-Exclusion (sets + probability)

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      [Q9 · Sep · 2018]
  • Q10
    Lever: Inclusion-Exclusion (sets + probability)Concept: Exhaustive events (and probabilities that sum to 1)

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    [Q105 · Sep · 2018]
  • Q11
    Lever: Inclusion-Exclusion (sets + probability)Concept: The addition rule (inclusion-exclusion)

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    [Q112 · Sep · 2018]
  • Set · 2 questions
    Consider the following for the next 02 (two) items that follow: In a school, all the students play at least one of three indoor games – chess, carrom and table tennis. 60 play chess, 50 play table tennis, 48 play carrom, 12 play chess and carrom, 15 play carrom and table tennis, 20 play table tennis and chess.
    • Q12
      Lever: Inclusion-Exclusion (sets + probability)

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      [Q16 · Apr · 2019]
    • Q13
      Lever: Inclusion-Exclusion (sets + probability)

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      [Q17 · Apr · 2019]
  • Q14
    Lever: Inclusion-Exclusion (sets + probability)Concept: Events as sets: union, intersection, complement

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    [Q102 · Apr · 2019]
  • Q15
    Lever: Inclusion-Exclusion (sets + probability)Concept: The addition rule (inclusion-exclusion)

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    [Q108 · Apr · 2019]
  • Q16
    Lever: Inclusion-Exclusion (sets + probability)Concept: The addition rule (inclusion-exclusion)

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    [Q120 · Apr · 2019]
  • Q17
    Lever: Inclusion-Exclusion (sets + probability)

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    [Q9 · Sep · 2019]
  • Q18
    Lever: Inclusion-Exclusion (sets + probability)Concept: "Neither" and the complement of a union

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    [Q19 · Sep · 2019]
  • Set · 3 questions
    Directions for the following three (03) items: Consider the following Venn diagram, where X, Y and Z are three sets. Let the number of elements in Z be denoted by n(Z) which is equal to 90. From the diagram: region only-in-Z = c, X∩Y only = 16, X∩Y∩Z = 18, Y∩Z only = 17, X∩Z only = 12, region only-in-X = a, region only-in-Y = b.
    • Q19
      Lever: Inclusion-Exclusion (sets + probability)

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      [Q16 · Apr · 2020]
    • Q20
      Lever: Inclusion-Exclusion (sets + probability)

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      [Q17 · Apr · 2020]
    • Q21
      Lever: Inclusion-Exclusion (sets + probability)

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      [Q18 · Apr · 2020]
  • Q22
    Lever: Inclusion-Exclusion (sets + probability)

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    [Q43 · Sep · 2021]
  • Set · 1 question
    Consider the following data for the next three (03) items that follow: The incidence of suffering from a disease among workers in an industry has a chance of 3313%33\frac{1}{3}\%3331​%.
    • Q23
      Lever: Inclusion-Exclusion (sets + probability)

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      [Q117 · Apr · 2022]
  • Set · 2 questions
    Consider the following for the next three (03) items that follow: A university awarded medals in basketball, football and volleyball. Only x students (x < 6) got medal in all the three sports and the medals went to a total of 15x students. It awarded 5x medals in basketball, (4x + 15) medals in football and (x + 25) medals in volleyball.
    • Q24
      Lever: Inclusion-Exclusion (sets + probability)

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      [Q34 · Sep · 2022]
    • Q25
      Lever: Inclusion-Exclusion (sets + probability)

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      [Q35 · Sep · 2022]
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