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Question: In the accompanying figures, the numbers on the axes have been lost. All you know is that the units shown on the vertical axis are the same as the units on the horizontal axis.
a. In panel (a), what is the slope of the line? Show that the slope is constant along the line.
b. In panel (b), what is the slope of the line? Show that the slope is constant along the line.
What is the present value of a series of 4 payments, each $1,000, to be made at the end of years 1, 2, 3, 4? Assume that the interest rate is 14%.
A model for the spruce budworm population u(t) is governed by du/dt = ru (1-u/q)-u2/(1+u2), Discuss the change in behaviour as q increases.
Prove that the covariance matrix of a random vector, if exists, is a non-negative definite matrix and write an appropriate general linear model equation and find a basis of linear functions that describes all estimable functions for this problem.
Modeling - Math 056 - Homework 2. Show that pn+2 - ασγpn+1 - βσ2γ(1 - α)pn = 0. Is it important when we define the start of a generation? Find the condition for survival of the adult plant population. Biologically interpret this condition
The Relax Inn's rooms department has annual sales revenue of $600,000 and variable costs of $180,000. The inn's food department has annual sales revenue.
Compute, by long division, the first four sampled values of the functions represented by the following z-transforms.
Compute an eigenvector for each of the eigenvalues found in part (a). Be sure to scale the eigenvectors so that each is a unit vector (i.e., vT.v = 1 for each eigenvector v).
You are an executive at Procter and Gamble and are about to introduce a new product. Your boss has asked you to predict the market share.
Using the random-number-generating routine on a personal computer, generate a sequence of 10, 100, and 1000 random numbers.
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.
A photographer works part-time in a shopping center, two hours per day, four days per week. On the average, six customers arrive each hour, and the arrivals.
Where {at} is a white noise series with positive-definite covariance matrix Σa. Let Γj be the lag-j autocovariance matrix of zt. (a) Consider the VAR(2) fitting.
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