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kifflom [539]
3 years ago
11

Women's shoe size follow a normal distribution with a mean of size 7.5 and a standard deviation of 1.5 sizes. Using the 68-95-99

.7 rule, if a store owner wants to stock shoe that fit. 68% of women, what range of sizes should the owner order
Mathematics
1 answer:
Alexus [3.1K]3 years ago
7 0
Given:
μ = 7.5, the population mean
σ = 1.5, the population standard deviation

According to the 68 - 95 - 99.7 rule, 68% of the population data lies within one standard deviation of the population mean.
Therefore the range of sizes that fit 68% of women is
(7.5-1.5, 7.5+1.5) = (6.0, 9.0)

Answer: 6.0 to 9.0

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The area of the room and its uncertainty in square meters is:

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We know the area of a rectangular room is the multiplication of the length and width:

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Now we need to know the uncertainty, the uncertainty of a multiplication is:

\frac{δ_a}{|Area|} =\frac{δ_L}{|L|}+\frac{δ_W}{|W|} (1)

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Clearing the uncertainty of the area:

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δ_A=(\frac{0.005}{|3.955|}+\frac{0.005}{|3.955|})*15.642 m^2

δ_A= 0.040 m^2

The area of the room and its uncertainty in square meters is:

15.642±0.040 m^2

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