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The automobile industry was quite prosperous in the 1920s, but was hit hard by the depression. Studebaker Corporation, which was relatively weak to begin with, suffered more than other automotive manufacturers. Part of the reason for its financial problems was the belief by the firm's president that dividends alone could increase the value of the stock. He implemented a dividend policy that increased the dividend payout ratio from 43 percent in the early 1920s to 91 percent in 1929. However, the dividend was held constant in 1930 and 1931, even as sales and earnings decreased. This led to a payout ratio of 500 percent (!) in 1930 and 350 percent in 1931. In 1932, the company lost $8.7 million, but still paid $1 million in dividends! The firm's financial health was damaged significantly by the generous dividend policy, and it filed for reorganization in March, 1933. Tragically, the firm's president took it very personally and shot himself three months later.
The company has developed the following linear programming model to determine the number of ounces of liver (X1) and milk (X2) to include in each jar of baby food to meet the requirements for protein and iron at the minimum cost.
What is the significance level of this test? What is the power associated with a true number of white balls being 0, 1, 2, 3, 4, 5, 6?
What are the decision variable, objective function and constraints. Mathematically formulate a linear optimization model.
1) Tommy's cab company transports riders using 2 routes. Use the following data to determine the mean driving time and the variance in the driving time.
If the state equations are a system of first-order differential equations whose solution yields the state variables, then the output equation performs what function?
Use this result to find the convolution of h(t) with x(t) where h(t)= e-2t u(t) and x(t) as Wore below, by fire performing the convolution h(t)*u(t) and then cenvolving this with x'(t).
Assume that the firm increases its expenditure on variable inputs by $63 (1 %) to $6,363. Show that the level of output increases by λ ∗ 63.
Give optimal no-arbitrage bounds on a call option struck at 100. If the call option struck at 100 is worth 5, give optimal no-arbitrage bounds on a call option struck at 110.
Find all Laurent expansions centered at i of the function f(z) = 1/z2-z. For each expansion, indicate the largest open set on which it converges
Explain why it is reasonable that the graph is increasing and concave down. Find the equation of the horizontal asymptote. What is the physical significance of the horizontal asymptote?
In a youth contest, Joe will shoot a total of ten shots at four different targets. If Joe wants to maximize his expected number of points, how many shots should he aim at each target?
Evaluations are based on 100 being the maximum evaluation possible. The teams and their ratings for the available jobs are given in the table below. Based on these ratings determine the assignment of teams to jobs that will maximize the overall ..
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