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    Question

    In an exam, a student scores 30% of the total marks and

    fails by 30 marks. Another student scores 42% of the total marks and gets 18 marks more than the pass marks. Find the pass marks.
    A 200 Correct Answer Incorrect Answer
    B 150 Correct Answer Incorrect Answer
    C 165 Correct Answer Incorrect Answer
    D 125 Correct Answer Incorrect Answer

    Solution

    Let total marks = M Let pass marks = P First student: 30% of M = P βˆ’ 30 (30/100)M = P βˆ’ 30 …(1) Second student: 42% of M = P + 18 (42/100)M = P + 18 …(2) Subtract (1) from (2): (42/100 βˆ’ 30/100)M = (P + 18) βˆ’ (P βˆ’ 30) (12/100)M = 48 M/ (100/12) = 48 β†’ (12/100)M = 48 β†’ M = 48 Γ— 100/12 = 48 Γ— 25/3? Wait: 48 Γ— 100 / 12 = (48/12) Γ— 100 = 4 Γ— 100 = 400 So M = 400 Now from (1): (30/100) Γ— 400 = P βˆ’ 30 120 = P βˆ’ 30 P = 150 Answer: Pass marks = 150.

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