Continuous uniform distribution
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Two points are randomly and independently chosen from [0, 1] according to the uniform distribution. The points cut [0, 1] into three segments. What is the probability that a triangle can be constructed from these segments (as sides)?
Without changing the confidence level, indicate specifically what must be changed and by how much. Without changing the margin of error, indicate specifically what must be changed and by how much.
Based on the sample results obtained and using the p-value approach, should the operations manager implement the newly proposed policy?
For the following research questions, determine if it is more appropriate to use a qualitative, quantitative, or mixed methods study and explain why.
A beacon transmits a signal every 10 minutes). The time at which a receiver is tuned to detect the beacon is a continuous uniform distribution from 8:00 a.m. to 9:00 a.m. Consider the waiting time until the next signal from the beacon is received.
What is he shape of the sampling distribution? What is the mean of the sampling distribution
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