Continuous triangular distribution
Consider the continuous triangular distribution y=x/4.5, where 0
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Draw a schematic of the system. Using electric resistance heaters, determine (b) the required power (kW) needed to raise the water temperature and (c) the entropy generation rate (kW/K).
Airline managers expect that only about 15% will say "yes." Based on this assumption, what size sample should the airline take if it wants to develop a 95% confidence interval estimate for the population proportion who will say "yes" with a margin
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1. Suppose you are calculating an Analysis of Variance for a completely randomized design. You are testing the hypotheses:
Consider the continuous triangular distribution y=x/4.5, where 0<x<3. a) What is the probability of 0<x<3? b) what is the probability of x=2? C) What is the probabbility 0<x<1? D) What is the probability of 1<x<2?
A decision maker is interested in estimating a population proportion. A sample of size n = 150 yields 115 successes. Based on these sample data, construct a 90% confidence interval estimate for the true population proportion.
There is much consternation between your associates as to what type of gas it is. The tank is located near sea level, and you have access to tables of properties. Which gas to you tell them it is?
Design a turbojet engine to flight at an altitude of 10000m. The pressure ratio across the compressor is 3. The turbojet inlet temperature is 1400k.
The breaking strength of Flimsy safety belts is known to be approximately normally distributed with a population mean of 8000 pounds and a population standard deviation of 250 pounds. If a simple random sample of 25 belts is chosen, what is the pr
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