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Consider the following relation on set B = {1, b, {1}, {b}, {1, b}}: P = {(1, b), (b, {1, b)), ({1, b), 1), ({b}, 1), (1, {1})}. The relation P does not satisfy trichotomy. Which alternative contains the correct ordered pairs th trichotomy? Select one: O a. (1), b), (b, {b}), ({b}, {1, b}) & ({1, b}, {1}) O b. (b, (1)), (b, {b}), ({1}, {b}) & ({1, b), (1, b)) 0:" (11) ( (53) th 1) (01) MA 6) (6)

Consider the following relation on set B = {1, b, {1}, {b}, {1, b}}: P = {(1, b), (b, {1, b)), ({1, b), 1), ({b}, 1), (1, {1})}. The relation P does not satisfy trichotomy. Which alternative contains the correct ordered pairs th trichotomy? Select one: O a. (1), b), (b, {b}), ({b}, {1, b}) & ({1, b}, {1}) O b. (b, (1)), (b, {b}), ({1}, {b}) & ({1, b), (1, b)) 0:" (11) ( (53) th 1) (01) MA 6) (6)

Algebra and Trigonometry (6th Edition)
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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Consider the following relation on set B = {1, b, {1}, {b}, {1, b}}: P = {(1, b), (b, {1, b}), ({1, b}, 1), ({b}, 1), (1, {1})}. The relation P does not satisfy trichotomy. Which alternative contains the correct ordered pairs that should be added to P in order to satisfy trichotomy? Select one: a. ({1}, b), (b, {b}), ({b}, {1, b}) & ({1, b}, {1}) b. (b, {1}), (b, {b}), ({1}, {b}) & ({1, b}, {1, b}) c. (b, {1}), (b, {b}), (b, 1), ({1}, {1, b}) & ({1, b}, {b}) d. (b, {1}), ((b), b), ({1}, {b}), ({b}, {1, b}) & ({1, b}, {1})
Transcribed Image Text:Consider the following relation on set B = {1, b, {1}, {b}, {1, b}}: P = {(1, b), (b, {1, b}), ({1, b}, 1), ({b}, 1), (1, {1})}. The relation P does not satisfy trichotomy. Which alternative contains the correct ordered pairs that should be added to P in order to satisfy trichotomy? Select one: a. ({1}, b), (b, {b}), ({b}, {1, b}) & ({1, b}, {1}) b. (b, {1}), (b, {b}), ({1}, {b}) & ({1, b}, {1, b}) c. (b, {1}), (b, {b}), (b, 1), ({1}, {1, b}) & ({1, b}, {b}) d. (b, {1}), ((b), b), ({1}, {b}), ({b}, {1, b}) & ({1, b}, {1})
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