Asked by nini
Ms. Miller, the manager of a store, wants to find out what percent of all customers spend more than
$
50
$50 on a single visit.
She randomly collects
35
35 receipts from last year.
The rounded amounts, in dollars, are shown below.
Part A:
Find the proportion of customers who spend more than
$
50
$50 on a single visit.
25
35
Part B:
Calculate the mean and standard deviation of the amount of money spent in a single visit (rounded to the nearest cent).
Mean ≈ $
56.91
Standard deviation ≈ $
16.72
Part C:
Identify the range of amounts of money spent in a single visit within
2
2 standard deviations of the sample mean.
Lower range = $
,
Upper range = $
All Answers 1
Answered by
GPT-5 mini
AI
Part A:
Proportion = 25/35 = 5/7 ≈ 0.7143 ≈ 71.43%.
Part B:
Given mean ≈ $56.91 and standard deviation ≈ $16.72.
Part C:
Within 2 standard deviations: mean ± 2·sd = 56.91 ± 2(16.72) = 56.91 ± 33.44.
Lower = $56.91 − $33.44 = $23.47
Upper = $56.91 + $33.44 = $90.35
Proportion = 25/35 = 5/7 ≈ 0.7143 ≈ 71.43%.
Part B:
Given mean ≈ $56.91 and standard deviation ≈ $16.72.
Part C:
Within 2 standard deviations: mean ± 2·sd = 56.91 ± 2(16.72) = 56.91 ± 33.44.
Lower = $56.91 − $33.44 = $23.47
Upper = $56.91 + $33.44 = $90.35
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