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Benefit-Cost Analysis - Financial And Economic Appraisal by Harry F. Campbell, Richard P.C. Brown

By Harry F. Campbell, Richard P.C. Brown

In the course of the textual content of this advent to learn rate research, emphasis is on functions, and a labored case research is steadily undertaken for example of the analytical rules in operation. the 1st half covers easy thought and tactics. half advances to fabric on the world over tradeable items and tasks that have an effect on industry costs, and half 3 introduces exact issues corresponding to the therapy of danger and uncertainty, source of revenue distributional results and the valuation of non-marketed items.

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Sample text

To make it simple, suppose that there are only two periods of time – this year and next year – and assume that all payments and receipts occur at the end of the year in question (this is an assumption about the “accrual date” to which we will return later), and that the reference point (the “present” in a present value calculation) is the end of this year (now). This means that benefits or costs assumed to occur at the end of this year are not discounted, and those occurring at the end of next year are discounted by one period back to the present.

At the first meeting with Department officials the analyst needs to ask: why a 30 metre dam? Why Headless Valley and not somewhere else? Why is the dam not also producing electricity? What provisions have been made for recreational access? And so on. In the process of this meeting it may emerge that all these questions have been carefully considered and that in fact the proposed project design is the best option. However often it turns out that in the process of determining exactly what is to be appraised the analyst is able to assist the Department officials in clarifying their objectives and refining their proposal.

R] is known as an annuity factor and it can be obtained from a set of Annuity Tables. We sometimes refer to this expression as AFr,n, where r denotes the interest rate and n denotes the length of the annuity. ) In the previous example the accrual date was set at the end of each year in accordance with the normal practice. An annuity due is a similar stream of payments, but with the accrual date set at the beginning of each year. + B/(1+r)n–1. It can be seen from the above expression that PV(D) = PV(A) + B – B/(1+r)n.

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