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flameftw2005
05.05.2020 •
Mathematics
An experiment was performed to compare the fracture toughness of high-purity 18 Ni maraging steel with commercial-purity steel of the same type. For m = 34 specimens, the sample average toughness was x = 65.2 for the high-purity steel, whereas for n = 36 specimens of commercial steel y = 59.7. Because the high-purity steel is more expensive, its use for a certain application can be justified only if its fracture toughness exceeds that of commercial-purity steel by more than 5. Suppose that both toughness distributions are normal.
Assuming that Ï1 = 1.2 and Ï2 = 1.1, test the relevant hypotheses using α = 0.001. (Use μ1 â μ2, where μ1 is the average toughness for high-purity steel and μ2 is the average toughness for commercial steel.)
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Ответ:
10 chairs
Step-by-step explanation:
The circular stage will be treated as a circle.
The 78.5 feet surrounds the circle so this is the circumference.
You need to find the diameter because that is the distance across the circle.
Circumference = π * diameter
Diameter = Circumference / π
= 78.5 / 3.14
= 25 feet
The distance across the circle is 25 ft, the number of chairs that can fit is therefore:
= Distance / Width of chair
= 25 / 2.5
= 10 chairs