Mathematics, 17.01.2020 22:31 jaida03
Problem 2.
(a) let p(z) be a statement whose truth value depends on z. an ezample is a value of z that makes p(x) true, and a counterezample is a value of x that makes p(x) false. fill in the blank spaces with "is true", "is false'", or "nothing" as appropriate: "3z s. t. p(x)" an example proves a counterexample proves
in (b) - (h), determine whether the given statement is true or false, and briefly justify your answer.
(b) every integer is even or odd
(c) every integer is even or every integer is odd.
(d) some rational numbers are real numbers
(e) every complex number is real or imaginary.
(f) there is x € r such that for every r, y 〈 z.
(g) for every y r there is x r such that y 〈 x.
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Problem 2.
(a) let p(z) be a statement whose truth value depends on z. an ezample is a...
(a) let p(z) be a statement whose truth value depends on z. an ezample is a...
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