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 40 Correct Answer Incorrect Answer
    B 10 Correct Answer Incorrect Answer
    C 85 Correct Answer Incorrect Answer
    D 65 Correct Answer Incorrect Answer
    E None of these Correct Answer Incorrect Answer

    Solution

    ATQ,

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