.0 kips and standard deviation 2.25. Let X be a random variable representing the forces acting on the columns, calculate the probabilities: a) P(X s 20) b) P(15 sX S 20) What minimum force is required to be in the top 4% of columns supporting the building?

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c. Suppose that the forces acting on columns that help support a building are normally distributed with mean
17.0 kips and standard deviation 2.25.
i) Let X be a random variable representing the forces acting on the columns, calculate the probabilities:
a) P(X s 20)
b) P(15 < X < 20)
ii)
What minimum force is required to be in the top 4% of columns supporting the building?
Transcribed Image Text:c. Suppose that the forces acting on columns that help support a building are normally distributed with mean 17.0 kips and standard deviation 2.25. i) Let X be a random variable representing the forces acting on the columns, calculate the probabilities: a) P(X s 20) b) P(15 < X < 20) ii) What minimum force is required to be in the top 4% of columns supporting the building?
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