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AHSME 1974 Problem 27

    If f(x)=3x+2f(x)=3x+2 for all real xx, then the statement: "∣f(x)+4∣0|f(x)+4|0 and b>0b>0" is true when (A) b≤a/3(B) b>a/3(C) a≤b/3(D) a>b/3(E) The statement is never true.\mathrm{(A)}\ b\le a/3 \mathrm{(B)}\ b > a/3 \mathrm{(C)}\ a\le b/3 \mathrm{(D)}\ a > b/3\\ \mathrm{(E)}\ \text{The statement is never true.}

    Dataset text NuminaMath-1.5. Quoted with source.

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