What CORRECT conclusion can we draw about the Standard Error of theMeans considering the data presented in the table?Population A with N = 5,0003 samples were drawn from each population, carefully following therules for sample representativeness. Below are the computed meansPopulation B with N = 5,000from each sample drawn from the population.Sample Mean 1A = 50; n=100Sample Mean 2A = 100; n=1,150Sample Mean 1B = 100; n=1,250Sample Mean 2B = 112; n=1,500Sample Mean 3B = 120; n= 500Sample Mean 3A = 25; n=1,120Both Standard Error of the Means of Population A and Population B representsystematic error.Standard Error of the Mean of Population A will be lower compared to the StandardError of the Mean of Population B.Standard Error of the Mean of Population A will be higher compared to the StandardError of the Mean of Population B.Standard Error of the Mean of both Population A and Population B will not besignificantly different from each other.No conclusion can be made based on the data.

Standard error of the Mean is given by S.E (Mean) = σ/√n [ Where σ is the standard…

What CORRECT conclusion can we draw about the Standard Error of the Means considering the data presented in the table? Population A with N = 5,000 3 samples were drawn from each population, carefully following the rules for sample representativeness. Below are the computed means Population B with N = 5,000 from each sample drawn from the population. Sample Mean 1A = 50; n=100 Sample Mean 2A = 100; n=1,150 Sample Mean 2B 112; n-1,500 Sample Mean 3A = 25; n=1,120 Sample Mean 1B = 100; n=1,250 Sample Mean 3B = 120; n= 500 Both Standard Error of the Means of Population A and Population B represent systematic error. Standard Error of the Mean of Population A will be lower compared to the Standard Error of the Mean of Population B. Standard Error of the Mean of Population A will be higher compared to the Standard Error of the Mean of Population B. Standard Error of the Mean of both Population A and Population B will not be significantly different from each other. No conclusion can be made based on the data.

What CORRECT conclusion can we draw about the Standard Error of the Means considering the data presented in the table? Population A with N = 5,000 3 samples were drawn from each population, carefully following the rules for sample representativeness. Below are the computed means Population B with N = 5,000 from each sample drawn from the population. Sample Mean 1A = 50; n=100 Sample Mean 2A = 100; n=1,150 Sample Mean 2B 112; n-1,500 Sample Mean 3A = 25; n=1,120 Sample Mean 1B = 100; n=1,250 Sample Mean 3B = 120; n= 500 Both Standard Error of the Means of Population A and Population B represent systematic error. Standard Error of the Mean of Population A will be lower compared to the Standard Error of the Mean of Population B. Standard Error of the Mean of Population A will be higher compared to the Standard Error of the Mean of Population B. Standard Error of the Mean of both Population A and Population B will not be significantly different from each other. No conclusion can be made based on the data.

Glencoe Algebra 1, Student Edition, 9780079039897, 0079039898, 2018

18th Edition

ISBN:9780079039897

Author:Carter

Publisher:Carter

Chapter10: Statistics

Section: Chapter Questions

Problem 13PT

See similar textbooks