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1 CAPITAL BUDGETING ISSUES IN FAST- GROWING ECONOMIES PRACTICAL APPROACHES TO ESTIMATE COST OF CAPITAL.

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Presentation on theme: "1 CAPITAL BUDGETING ISSUES IN FAST- GROWING ECONOMIES PRACTICAL APPROACHES TO ESTIMATE COST OF CAPITAL."— Presentation transcript:

1 1 CAPITAL BUDGETING ISSUES IN FAST- GROWING ECONOMIES PRACTICAL APPROACHES TO ESTIMATE COST OF CAPITAL

2 2 General Model where R f denotes risk-free rate, MRP the world market risk premium, SR specific risk of the investment, and A some additional adjustment. Four Different Models two inputs ( R f and MRP ) on the basis of worldwide markets are shared by all four models two other inputs SR and A differ across the models 1. The Lessard Approach 2. The Godfrey-Espinosa Approach 3. The Goldman Sachs Approach 4. The SalomonSmithBarney Approach Cost of Equity, Flexible Approach

3 3 measures specific risk ( SR ) as the product of a project beta ( β p ) and a country beta ( β c ): where β p and β c capture the risk of industry and country, respectively. cost of equity when investing in industry p and country c is: β p ( β c ) is estimated as the beta of the industry (country) with respect to the world market, and no further adjustment ( A is assumed to be zero) SR The Lessard Approach

4 4 Two adjustments with respect to CAPM: 1) Adjusting R f by the yield spread of a country relative to the U.S. ( YS c ) A = YS c 2) Measuring risk as 60% of the volatility of local market relative to world market ( σ c / σ w ) SR = (0.60)· ( σ c / σ W ) where σ c and σ w are the standard deviation of returns of stock market of country c and world, respectively. ● cost of equity when investing in industry p and country c is: ● this model ignores the specific nature of the project, but all that matters is the country in which the foreign company invests The Godfrey-Espinosa Approach

5 5 ● one adjustments with respect to Godfrey-Espinosa Approach : ● replacing 0.60 by one minus the observed correlation between the stock market and bond market of the country c. ● SR = (1–  SB )· ( σ c / σ W ) ● where  SB is the correlation between stock and bond markets. ● cost of equity when investing in country c is: ● intuition of the model   SB = 0  no correlation, two sources of risk (stock and bond)   SB = 1  YS c captures all relevant risk  0<  SB <1  the model incorporates both risk from bond and stock markets, but not double counting sources of risk The Goldman Sachs Approach

6 6 account for the risk of investing in Specific Industry and/or Country adjustments with respect to previous models : 1) Political risk (  1 : between 0 and 10) 2) Risk of accessing capital markets (  2 : between 0 and 10) 3) Financial importance of the project (  3 : between 0 and 10) A = { (  1+  2+  3 ) / 30}· YS c intuition of the model  1 is a rough estimate of the likelihood of expropriation (e.g., oil industry)  2 is low for large firms and high for small undiversified firms  3 is low for large firms investing in relatively small projects and high for small firms investing in relatively large projects The SalomonSmithBarney Approach

7 7 intuition of the model worst scenario A = YS c ; the best case A = 0 For example, a large international firm investing a small proportion of its capital in an industry unlikely to be expropriated ( A = 0) A small undiversified company investing a large proportion of its capital in an industry likely to be expropriated would have to incorporate a full adjustment for political risk ( A = YS c ) quantify SR (specific risk) with the project beta, then the cost of equity when investing in industry p and country c is: this model, different from three previous ones, can allow discount rate to depend on not only specific project but also the company The SalomonSmithBarney Approach – continued


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