The resting heart rates for 80 women aged 46–55 in a simple random sample are normally distributed, with a mean of 71 beats per minute and a standard deviation of 6 beats per minute. Assuming a 90% confidence level (90% confidence level = z-score of 1.645), what is the margin of error for the population mean?
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Answered by
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Hey mate,
◆ Answer- 1.1035 bpm
● Explaination-
# Given-
z = 1.645
σ = 6 bpm
μ = 71 bpm
n = 80 people
# Solution-
Margin of error is given by-
Margin of error = zσ/√n
Margin of error = 6×1.645/√80
Margin of error = 6×1.645/√80
Margin of error = 1.1035 bpm
Thus margin of error if given sample with 90% C.I. is 1.1035 bpm.
Hope this is helpful...
◆ Answer- 1.1035 bpm
● Explaination-
# Given-
z = 1.645
σ = 6 bpm
μ = 71 bpm
n = 80 people
# Solution-
Margin of error is given by-
Margin of error = zσ/√n
Margin of error = 6×1.645/√80
Margin of error = 6×1.645/√80
Margin of error = 1.1035 bpm
Thus margin of error if given sample with 90% C.I. is 1.1035 bpm.
Hope this is helpful...
Answered by
0
1.1035
just took the test
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