A university’s administrator proposes to do an analysis of the proportion of graduates who have not found employment in their major field one year after graduation. In previous years, the percentage averaged 12%. How many graduates must be sampled to be 92% confident that your sample percentage has a margin of error of two percentage points?
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The sample size formula is given as below:
n = p*q*(Z/E)^2
We are given
p = 0.12
q = 1 – p = 0.88
Confidence level = 92%
Critical Z value = 1.7507
(by using z-table)
Margin of error = E = 0.02
The sample size is given as below:
n = p*q*(Z/E)^2
n = 0.12*0.88*(1.7507/0.02)^2
n = 809.1469
Required sample size = 810
Answer: 810
A university’s administrator proposes to do an analysis of the proportion of graduates who have not...
16. A university’s administrator proposes to do an analysis of the proportion of graduates who have not found employment in their major field one year after graduation. In previous years, the percentage averaged 12%. How many graduates must be sampled to be 92% confident that your sample percentage has a margin of error of two percentage points?
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I only need #'s 8 and 22, note 22 is not A and 8 is not 606
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Student stress at final exam time comes partly from the
uncertainty of grades and the consequences of those grades. Can
knowledge of a midterm grade be used to predict a final exam grade?
A random sample of 200 BCOM students from recent years was taken
and their percentage grades on assignments, midterm exam, and final
exam were recorded. Let’s examine the ability of midterm and
assignment grades to predict final exam grades.
The data are shown here:
Assignment
Midterm
FinalExam...
Please show all steps with formulas. I have viewed other
answers, however, I do not think wage is a variable cost. Let me
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you!
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