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(a) Define a contradiction. (b) For a statement P and a contradiction C, construct a truth table to demonstrate why the negation of the statement P leading to a contradiction is equivalent to proving that P is true. (d) Use your negation of the statement from part (c) to prove that the statement's true. (c) Write down the negation of the following statement: if a, b, c are integers such that a > b, then ac < bc⇒ c < 0.

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