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Guide to COST-BENEFIT ANALYSIS of investment projects - Ramiri

Guide to COST-BENEFIT ANALYSIS of investment projects - Ramiri

Guide to COST-BENEFIT ANALYSIS of investment projects - Ramiri

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The main problems with this indica<strong>to</strong>r are:- it is sensitive <strong>to</strong> the classification <strong>of</strong> the project effects as benefits rather than costs. It is relatively common <strong>to</strong>have project effects that can be treated both as benefits and as cost reductions and vice versa. Since the Benefit-Cost ratio rewards <strong>projects</strong> with low costs, considering a positive effect as a cost-reduction rather than a benefitwould only result in an artificial improvement <strong>of</strong> the indica<strong>to</strong>r;- it is not appropriate for mutually exclusive <strong>projects</strong>. Being a ratio, the indica<strong>to</strong>r does not consider the <strong>to</strong>talamount <strong>of</strong> net benefits and therefore the ranking can reward more <strong>projects</strong> that contribute less <strong>to</strong> the overallincrease in public welfare.The appropriate case for using the BCR is under capital budget constraints. The following table provides an example<strong>of</strong> project ranking given a budget constraint <strong>of</strong> 100.Table C.1 Benefit-Cost Ratio under budget constraintsPV (O) PV (I) NPV PV(I) / PV(O)Project A 100 200 100 2Project B 50 110 60 2.2Project C 50 120 70 2.4Looking at NPV, the preferred project is A and the ranking is A, C, B. But looking at the ratios between PV(I) andPV(O), C is the favourite project. Since the budget constraint is 100 and the PV(O) <strong>of</strong> project C is 50, project B, thesecond in the ranking, could also be undertaken. The resulting NPV (NPV(B)+NPV(C)) is 130, which is higher thanthe NPV <strong>of</strong> project A.212

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