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    Question

    Match the following:

    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" alt="" />
    A 1–C, 2–B, 3–E, 4–A, 5–D Correct Answer Incorrect Answer
    B 1–E, 2–D, 3–A, 4–C, 5–B Correct Answer Incorrect Answer
    C 1–B, 2–A, 3–E, 4–C, 5–D Correct Answer Incorrect Answer
    D 1–A, 2–E, 3–D, 4–B, 5–C Correct Answer Incorrect Answer
    E 1–A, 2–B, 3–C, 4–D, 5–E Correct Answer Incorrect Answer

    Solution

    Sol. Insolvent = दिवालिया ; Clause = उपधारा ; Dividend = लाभांश ; Mortgage = गिरवी रखना ; Arbitration = मध्यस्थता।

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