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A. If m is a negative integer, then m³ < 0. Suppose m is a positive number. Then m³ < 0. B. If a quadrilateral MNOP is a square, then it is also a rectangle. Quadrilateral MNOP is not a rectangle. Therefore, it is a square. C. If the polygon is a triangle, then the sum of its interior angles is 180°. The sum of the interiorangles of the polvgon is not 180°. Therefore, the polvgon is not triangle.

A. If m is a negative integer, then m³ < 0. Suppose m is a positive number. Then m³ < 0. B. If a quadrilateral MNOP is a square, then it is also a rectangle. Quadrilateral MNOP is not a rectangle. Therefore, it is a square. C. If the polygon is a triangle, then the sum of its interior angles is 180°. The sum of the interiorangles of the polvgon is not 180°. Therefore, the polvgon is not triangle.

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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28. Which argument is valid? A. If m is a negative integer, then m < 0. Suppose m is a positive number. Then m³ < 0. B. If a quadrilateral MNOP is a square, then it is also a rectangle. Quadrilateral MNOP is not a rectangle. Therefore, it is a square. C. If the polygon is a triangle, then the sum of its interior angles is 180°. The sum of the interiorangles of the polygon is not 180°. Therefore, the polygon is not triangle. D. If at least one of the two numbers is divisible by 2, then the product of the two numbers is divisible by 2.Neither of the two numbers is divisible by 2. Therefore, the product of these twonumbers is not divisible by 2.
Transcribed Image Text:28. Which argument is valid? A. If m is a negative integer, then m < 0. Suppose m is a positive number. Then m³ < 0. B. If a quadrilateral MNOP is a square, then it is also a rectangle. Quadrilateral MNOP is not a rectangle. Therefore, it is a square. C. If the polygon is a triangle, then the sum of its interior angles is 180°. The sum of the interiorangles of the polygon is not 180°. Therefore, the polygon is not triangle. D. If at least one of the two numbers is divisible by 2, then the product of the two numbers is divisible by 2.Neither of the two numbers is divisible by 2. Therefore, the product of these twonumbers is not divisible by 2.
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