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    Question

    Simplify the following expression.

    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" 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    A 10 Correct Answer Incorrect Answer
    B 26 Correct Answer Incorrect Answer
    C 64 Correct Answer Incorrect Answer
    D 7 Correct Answer Incorrect Answer

    Solution

    3 + 28 ÷ 35 × 15 + 4 − 3 × 4 = 3 + 0.8 × 15 + 4 − 12 = 3 + 12 + 4 − 12 = 7

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