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If a, b, and c are rational numbers and a > b, is ac > bc always true? Justify your answer.
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Successful implementation of a new system is based on three independent modules. module 1 works properly with probability 0.96. for modules 2 and 3, these probabilities equal 0.95 and 0.90. compute the probability that at least one of these three modules fails to work properly.
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Rectangle pqrs has length a and width 4b. the x-axis bisects ps and qr what are the coordinates of the vertices
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If a, b, and c are rational numbers and a > b, is ac > bc always true? Justify your answer....
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