Introduction
Governments worldwide are restructuring/liberalizing their power generation, transmission, and distribution markets to introduce competition, improve service delivery, and lower costs for the consumer. In liberalized markets, utilities (public or private) are expected to perform more efficiently to achieve cost savings and greater profit margins due to reduced operations and maintenance costs, better managed fuel pricing, improved application of generation capacity and technical design, and greater labor productivity¹. The net impact of the effectiveness of power market liberalization on investment risks and the resulting cost of capital, however, is contingent on a number of related factors, including market trends, country conditions, and existing regulatory and institutional arrangements. Greater risks translate into higher cost of capital, which of course means generally higher risks to government through direct or indirect subsidies and higher tariffs for consumers. This article provides an overview of enhanced financial planning and management for both investors and consumers in a liberalized (or liberalizing) power market, with focused discussion on the risks and risk mitigation strategies for effectively managing the cost of capital. Cost of Capital The "cost of capital" to the project is simply characterized as the cost of acquiring debt ("cost of debt") and equity investment ("cost of equity") to finance the project. A project's cost of capital is calculated using the Weighted Average Cost of Capital (WACC) formula. When computed, the cost of capital is compared to the financial internal rate of return on the project (FIRR) to determine profitability and merit of the project and the consequent investment decision.
If the cost of financing the project were less that the expected return on the project, all else being equal, the investor would accept the project. The cost of debt is the interest to be paid to the lender. The cost of equity is the rate of return on the equity holdings expected by shareholders (based on a number of risk factors) and is calculated using the Capital Asset Pricing Model (CAPM) discussed below. Return on the equity portion of the capital structure sometimes includes return on equity plus recourse/limited recourse loans. The figure above illustrates a typical "Cost of Capital" structure for a project. Weighted Average Cost of Capital (WACC) One important tool to utilize in the initial stages of a project opportunity pre-feasibility analysis is to calculate the Weighted Average Cost of Capital. Using the WACC formula, the cost of capital to the project is estimated, which is then compared to the financial internal rate of return on the project. In determining the merit of the project, a FIRR in excess of WACC (again, all else being equal) is used as a threshold for accepting the project for investment. The cost of each capital component is "weighted" by its proportion in the overall capital structure of the project, which is determined by the debt/equity ratio, otherwise known as "leverage ratio" of a project. To illustrate, the weight on debt in a 60/40 leveraged ratio would be 0.6, multiplied by the interest rate on the cost of debt (i.e. loan) for a project. The cost of equity component is calculated similarly: the "weight" on the equity portion is multiplied by the return on equity derived through the application of CAPM. The formula for WACC calculation is provided below: WACC = we*re + wd(1-T)*rd Where re is the cost of or required rate of return on equity, rd is the cost of debt, we is the amount (weight) of equity, wd is the weight on debt, and T is the tax rate for tax-free debt environments. While it is easy to determine the cost of debt represented by the interest on the loan, it is more challenging to calculate the cost of equity. The CAPM model is used to estimate the cost of equity. Capital Asset Pricing Model (CAPM) CAPM is used to calculate the cost of equity or the required rate of return on equity stock. Components of the CAPM include the risk free rate, which is usually represented by the least risky financial instrument in the market (for example, the Treasury Bill is used as the benchmark in the United States) and the market risk premium or the difference between the risk free rate and the overall risk on a well diversified market portfolio, which is multiplied by the beta coefficient. The risk-free rate can represent the yields on short-term deposits or government bonds, anywhere between 1 and 5 years in maturity. Beta is the correlation between returns on the stock and those of the entire market and is referred to as a risk indicator of the stock. CAPM assumes that there is a direct relationship between the risk of a stock and the market risk. Beta of 1 indicates that the stock moves identically with the overall market, i.e. the risks of the stock and the market are the same, while a beta greater than 1 implies a riskier asset relative to the market. Below formula is used to calculate the CAPM. Re = Risk-free rate + (Market Risk - Risk Free Rate)*b In countries with less developed capital markets, however, it is difficult to use the CAPM and estimate its components. For these environments, the "rule of thumb" is to estimate the risk free rate based on the returns on the least risky government security, and estimate the market risk premium using other criteria, such as average industry returns with similar environments, other utility returns within the sector, market proxies, or credit ratings. Implications for Liberalized Power Markets In liberalized markets, power project cost of capital may increase due to the greater uncertainties and risks perceived by the investors, making it more expensive to raise both debt and equity for utility companies. However, utilities may decide to use a number of solutions to offset and mitigate the increased cost of capital, including the following:
Conclusion In some environments, liberalization of power markets may result in greater costs of capital to the projects. To mitigate the potential increases in cost of capital, countries should consider the options for reducing risks and costs as discussed above. This will enable them to build competitive, reliable, and cost-effective power supply while placing downward pressure on prices for consumers in increasingly competitive and liberalizing power markets. ¹ "Electricity Reform," International Energy Agency, 1999, OECD ² Ibid. ³Ibid Home | About IP3 | Training | Consulting Alumni Corner | e-Newsletter | Careers | Site Index | Links | Contact
|
|||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||