For all m, n, pe Zt prove the following (a) if m>n+p, then m-n>p. (b) if...

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For all m, n, pe Zt prove the following (a) if m>n+p, then m-n>p. (b) if m> n and m<n+p. then m-n<p. (c) if m > n and p> m-n, then p-(m-n) = (p+n) - m. (d) (p+m)-m = p. For all m, n, pe Zt prove the following (a) if m>n+p, then m-n>p. (b) if m> n and m<n+p. then m-n<p. (c) if m > n and p> m-n, then p-(m-n) = (p+n) - m. (d) (p+m)-m = p.

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a Suppose m7 n2 and p3 then it is true to say that mn p Substituting our suppose... View the full answer