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AHSME 1952 Problem 13

    The function x2+px+qx^2+px+q with pp and qq greater than zero has its minimum value when: (A)  x=−p(B)  x=p2(C)  x=−2p(D)  x=p24q\textbf{(A) \ }x=-p \textbf{(B) \ }x=\frac{p}{2} \textbf{(C) \ }x=-2p \textbf{(D) \ }x=\frac{p^2}{4q} (E)  x=−p2\textbf{(E) \ }x=\frac{-p}{2}

    Dataset text NuminaMath-1.5. Quoted with source.

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