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AHSME 1951 Problem 20

    When simplified and expressed with negative exponents, the expression (x+y)−1(x−1+y−1)(x + y)^{ - 1}(x^{ - 1} + y^{ - 1}) is equal to: (A) x−2+2x−1y−1+y−2(B) x−2+2−1x−1y−1+y−2(C) x−1y−1\textbf{(A)}\ x^{ - 2} + 2x^{ - 1}y^{ - 1} + y^{ - 2} \textbf{(B)}\ x^{ - 2} + 2^{ - 1}x^{ - 1}y^{ - 1} + y^{ - 2} \textbf{(C)}\ x^{ - 1}y^{ - 1} (D) x−2+y−2(E) 1x−1y−1\textbf{(D)}\ x^{ - 2} + y^{ - 2} \textbf{(E)}\ \frac {1}{x^{ - 1}y^{ - 1}}

    Dataset text NuminaMath-1.5. Quoted with source.

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