Problem on independent gibbs samples
Solve the following problem:
Reproduce Figure for two independent Gibbs samples of size 105, and evaluate the impact of the lag G on the shape of those graphs. (Try G = 2, 5, 10, 100, 1000.)
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This is a sequential graph in that each dot is based on the sample of ß(t)'s produced at time T and then thinned by a lag of G = 10 and separated.
Explain why sunk costs should not be included in a capital budgeting analysis, but opportunity costs and externalities should be included.
McGregor requires a 12 percent return on its investments. What is the expected NPV of the diet scotch?
If the discount rate for this project is 10 percent, what is the project's NPV?
Evaluate the impact of the lag G on the shape of those graphs. (Try G = 2, 5, 10, 100, 1000.)
Prepare a schedule showing the allocation of service department costs to other departments.
Should the firm under-take the project? Repeat the analysis for discount rates of 2 % and 11 %.
For Z ~ N (0, 1) with truncation (i) -1 3, generate 1000 random variables and compare the histograms with the density functions.
What is the NPV break-even level of sales assuming a tax rate of 35 percent, a 10-year project life, and a discount rate of 12 percent?
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