Two hundred thirty-one students were randomly assigned to read either digital (n1=119) or paper (n2=112) versions of a leadership essay. Students were then given a 10-item multiple-choice test of recall. The digital students scored an average of x¯1=72 while the paper students scored an average of x¯2=78. Their standard deviations were respectfully: s1=12 and s2=16. Compute the margin of error for a 95% confidence interval for μ1−μ2 a. 1.9840 b. -2.2905 c. -9.7095 d. 3.7095
Two hundred thirty-one students were randomly assigned to read either digital (n1=119) or paper (n2=112) versions of a leadership essay. Students were then given a 10-item multiple-choice test of recall. The digital students scored an average of x¯1=72 while the paper students scored an average of x¯2=78. Their standard deviations were respectfully: s1=12 and s2=16. Compute the margin of error for a 95% confidence interval for μ1−μ2 a. 1.9840 b. -2.2905 c. -9.7095 d. 3.7095
MATLAB: An Introduction with Applications
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ISBN:9781119256830
Author:Amos Gilat
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Chapter1: Starting With Matlab
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Two hundred thirty-one students were randomly assigned to read either digital (n1=119) or paper (n2=112) versions of a leadership essay. Students were then given a 10-item multiple-choice test of recall. The digital students scored an average of x¯1=72 while the paper students scored an average of x¯2=78. Their standard deviations were respectfully:
s1=12 and s2=16.
Compute the margin of error for a 95% confidence interval for μ1−μ2
a. 1.9840
b. -2.2905
c. -9.7095
d. 3.7095
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