Consider two individuals A and B, both of whom have preferences defined over two goods x and y: U(x, y) = -1/2(1-x)^2 - 1/2 (1-y)^2

Assume that Px = Py = 1.

a. Suppose that individual A has an income of $2 and individual B has an income of $0.50. Set up and solve both (UMP]s. What is each individual's optimal consumption bundle?
b. Compare the marginal utilities of each good between individuals A and B at the optimal bundle. Is either individual satiated? What implications does this have for their marginal utilities of income? Explain.

Burnley and co., a graphic design firm, has offices in new york, texas, california, new mexico, and new jersey. each of these offices is headed by a president who reports directly to emma burnley, the ceo. the heads of the centralized hr, finance, and marketing teams report to emma burnley as well. managers in the various offices also report to the ceo directly. based on this information, which of the following statements is most likely to be true? a) emma burnley has a wide span of control. b) burnley and co. has a tall hierarchical structure. c) emma burnley is underworked. d) burnley and co. is a mechanistic organization.