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.)

    src="data:image/png;base64,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" alt="" />
    A 55 Correct Answer Incorrect Answer
    B 20 Correct Answer Incorrect Answer
    C 9 Correct Answer Incorrect Answer
    D 18 Correct Answer Incorrect Answer
    E None of these Correct Answer Incorrect Answer

    Solution

    ATQ,

    Practice Next

    Relevant for Exams: