Consider the set N of positive integers to be the universal set. Sets H, T, E, and P are defined to the right. Determine H = {nENI n> 150) whether or not the sets H' and T' are disjoint. T = {nEN| n<1,100} {nEN| n is even} P = {nEN| n is prime} E = 中 Are H' and T' disjoint? O A. No, because there is at least one number that is greater than or equal to 150 and less than or equal to 1,100. O B. Yes, because there are no numbers that are less than or equal to 150 and greater than or equal to 1,100. O C. Yes, because there is at least one number that is less than or equal to 150 and greater than or equal to 1,100. O D. No, because there are no numbers that are greater than or equal to 150 and less than or equal to 1,100.
Consider the set N of positive integers to be the universal set. Sets H, T, E, and P are defined to the right. Determine H = {nENI n> 150) whether or not the sets H' and T' are disjoint. T = {nEN| n<1,100} {nEN| n is even} P = {nEN| n is prime} E = 中 Are H' and T' disjoint? O A. No, because there is at least one number that is greater than or equal to 150 and less than or equal to 1,100. O B. Yes, because there are no numbers that are less than or equal to 150 and greater than or equal to 1,100. O C. Yes, because there is at least one number that is less than or equal to 150 and greater than or equal to 1,100. O D. No, because there are no numbers that are greater than or equal to 150 and less than or equal to 1,100.
Elements Of Modern Algebra
8th Edition
ISBN:9781285463230
Author:Gilbert, Linda, Jimmie
Publisher:Gilbert, Linda, Jimmie
Chapter1: Fundamentals
Section1.1: Sets
Problem 10E
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