Question

    Find the simplified value of the following expression:

    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" 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    A 56 Correct Answer Incorrect Answer
    B 86 Correct Answer Incorrect Answer
    C 77 Correct Answer Incorrect Answer
    D 45 Correct Answer Incorrect Answer

    Solution

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