Question

    What approximate value will come in place of the question mark (?) in the following question? (Note: You are not expected to calculate the exact value.)

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" alt="" />
    A 50 Correct Answer Incorrect Answer
    B 81 Correct Answer Incorrect Answer
    C 15 Correct Answer Incorrect Answer
    D 75 Correct Answer Incorrect Answer
    E None of these Correct Answer Incorrect Answer

    Solution

    ATQ, (36/27) × (29/47) × (188/87) × ? ~ 300 × 0.48 (4/3) × (4/3) × ? ~ 144 ? ~ 81

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