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AHSME 1951 Problem 33

    The roots of the equation x2−2x=0x^{2}-2x = 0 can be obtained graphically by finding the abscissas of the points of intersection of each of the following pairs of equations except the pair: (A) y=x2,y=2x(B) y=x2−2x,y=0(C) y=x,y=x−2(D) y=x2−2x+1,y=1\textbf{(A)}\ y = x^{2}, y = 2x \textbf{(B)}\ y = x^{2}-2x, y = 0 \textbf{(C)}\ y = x, y = x-2 \textbf{(D)}\ y = x^{2}-2x+1, y = 1 (E) y=x2−1,y=2x−1\textbf{(E)}\ y = x^{2}-1, y = 2x-1 [Note: Abscissas means x-coordinate.]

    Dataset text NuminaMath-1.5. Quoted with source.

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