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Peter's utility function is u(x, y) = x + 2y where x is the number of ounces of coffee and y is the quantity of sugar in grams. Let unit prices be given by Px = 6 cents, Py = 2 cents, and assume that Peter has $9 to spend on coffee and sugar. Find Peter's best choice, in terms of quantities of coffee and sugar. Illustrate it graphically.
Define Dummy Variable and write its importance in Regression model.
Explain the difference among the usual (product moment) correlation and rank correlation. In what situations is it more appropriate to use rank correlation?
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A firm's total revenue (TR) is provided by pq, where p is price and q is quantity sold. Assume the firm is initially selling 1000 units of its product at a
demand for tea, Y, are assumed to be affected by income of students, X. A simple linear regres-sion analysis was performed on 20 observations and the results were: Independent vari
A firm has the following inverse demand function: where Q is Quantity and P is Price (a) Find the firm's marginal revenue function. (b) Find the level of out
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