b) Find counterexample to show that the statements are false. i. There exist three integers x, y, z, all greater than 1 and no two equal for which x = y". ii. v integer m and n, m × n 2 m + n. iii. If r,s e R, then Ir + s] = |r| + |sl.

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter3: Functions And Graphs
Section3.2: Graphs Of Equations
Problem 23E
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b) Find counterexample to show that the statements are false.
i. There exist three integers x, y, z, all greater than 1 and no two equal for which
x = y*.
ii. v integer m and n, m x n z m +n.
iii.
If r,s e R, then Ir + s] = |r| + |sl.
Vm e Z,
is an integer.
iv.
1+m2
Transcribed Image Text:b) Find counterexample to show that the statements are false. i. There exist three integers x, y, z, all greater than 1 and no two equal for which x = y*. ii. v integer m and n, m x n z m +n. iii. If r,s e R, then Ir + s] = |r| + |sl. Vm e Z, is an integer. iv. 1+m2
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