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" alt="" /> What is the approximate value that should come in place of question mark (?) in the following questions? (You are not needed to calculate the exact value)
    A 15170 Correct Answer Incorrect Answer
    B 15070 Correct Answer Incorrect Answer
    C 17500 Correct Answer Incorrect Answer
    D 15700 Correct Answer Incorrect Answer
    E 16070 Correct Answer Incorrect Answer

    Solution

    (18/4)² × (465/18) ÷ (31/900) = (18/4)² × (465/18) × (900/31) = (18/4) × (18/4) × (465/31) × (900/18) = (18/4) × (18/4) × 15 × 50 = 15187.5 ≈ 15170

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