Given sets X, Y, let and . Which of the following formulae is generally correct for sets A, B and C?
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Given sets X, Y, let and . Which of the following formulae is generally correct for sets A, B and C?
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Given sets X, Y, let X× Y={(x,y)| x∈ X and y∈ Y} and X-Y={x∈ X| x∉ Y}. Which of the following formulae is generally correct for sets A, B and C? (A) (A-B)× C=(B× C)-(A× C) (B) (A-B)× C=(A× C)-(B× C) (C) (A-B)× C=(A× C)-B (D) (A-B)× C=A-(B× C)
Also written as: Given sets X, Y, let X* Y={(x,y)| x in X and y in Y} and X-Y={x in X| x not in Y}. Which of the following formulae is generally correct for sets A, B and C?
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This question is on Sets and set operations, part of Sets, relations and functions in Mathematics.
Unions, intersections, complements and differences of sets, and the identities that connect them.
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Question from the DSE 2007 paper. Solutions are TestStop's own. Not affiliated with or endorsed by any examination authority.