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Write a MATLAB program to calculate the probability is a Gaussian random variable for an arbitrary x1 and x2.
Note you will have to specify the mean and variance of the Gaussian random variable.
Suppose we have private values but types are correlated. Find the optimal auction amongst the class of all-pay auctions.
Establish the objective function and the inequations of this system. Use x1; x2; x3 instead of P1; P2; P3. Create the system of equations and out of it a table for usage of the Simplex Method (just the table no evaluation!)
2 cards drawn from a 52 but before the second card is drawn you put the first one back and reshuffle the deck. Are the outcomes on the two cards independent and why?
the blood pressure measurements of a single patient were taken by twelve different medical students and the results are
After a certain candidate announced his intention for running for the premiership of a province, many polls were conducted to assess his chanced for success.
The IQs of 17 students from one area of a city showed a mean of 106 with a standard deviation of 10, whereas the IQs of 14 students from another area showed a mean of 109 with a standard deviation of 7.
If the population standard deviation is $7, and a random sample of 50 properties is chosen, what is the probability that the sample average will be below $35?
1) Determine the Reynolds number if a fluid of viscosity 0.4 Pa.s and density of 1.1 g/cm3 flows through a pipe 35 mm internal diameter with a velocity of 3.4 m/s.
Suppose that the parts supplier's hypothesis test is based on a sample of n = 100 diameters and that σ equals .023. If the parts supplier sets α = .05, calculate the probability of a Type II error for each of the following alternative values of µ:..
the manager of a paint supply store wants to determine whether the mean amount of paint contained in 1-gallon cans
A marketing survey is taken among fast food customers to determine their preference for hot dogs or pizza. Of the 200 respondents selected,
A stationary store wants to estimate the mean retail value of greeting cards that it has in inventory A random sample of 100 greeting cards. a mean value of 2.55 and standard deviation of 0.44
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