1. Determine whether or not the following statements are propositions. If they are not, explain why. yo a. There is an integer x such that x² = 9. b. Please solve the equation y = 2x + 4. c. Why do we have to study Logic? d. 5+5=15 e. It is not true that 1 is a prime number. 2. Which of the following are propositions? a. Every set has an element. od b. The smallest perfect number is 28. c. Is 1.5 an irrational number? d. Please find the popular approximation of pi. own lo nosit bas st:2 tus In most 02801 tspigol 1x bajoome 100 PA e. Can you extract the root of -25? bana 3. Consider the following propositions: p: 2 is the smallest prime. q: 6 is a perfect square. Use logical connectives to represent the proposition "2 is the smallest prime but 6 is not a perfect square."

1. Determine whether or not the following statements are propositions. If they are not, explain why. yo a. There is an integer x such that x² = 9. b. Please solve the equation y = 2x + 4. c. Why do we have to study Logic? d. 5+5=15 e. It is not true that 1 is a prime number. 2. Which of the following are propositions? a. Every set has an element. od b. The smallest perfect number is 28. c. Is 1.5 an irrational number? d. Please find the popular approximation of pi. own lo nosit bas st:2 tus In most 02801 tspigol 1x bajoome 100 PA e. Can you extract the root of -25? bana 3. Consider the following propositions: p: 2 is the smallest prime. q: 6 is a perfect square. Use logical connectives to represent the proposition "2 is the smallest prime but 6 is not a perfect square."

Algebra and Trigonometry (6th Edition)

6th Edition

ISBN:9780134463216

Author:Robert F. Blitzer

Publisher:Robert F. Blitzer

ChapterP: Prerequisites: Fundamental Concepts Of Algebra

Section: Chapter Questions

Problem 1MCCP: In Exercises 1-25, simplify the given expression or perform the indicated operation (and simplify,...

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