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What is Cost of Equity?
Cost of Equity is the rate of return a company pays out to equity investors. A firm uses cost of equity to assess the relative attractiveness of investments, including both internal projects and external acquisition opportunities. Companies typically use a combination of equity and debt financing, with equity capital being more expensive.
How to Calculate Cost of Equity
The cost of equity can be calculated by using the CAPM (Capital Asset Pricing Model) or Dividend Capitalization Model (for companies that pay out dividends).
CAPM (Capital Asset Pricing Model)
CAPM takes into account the riskiness of an investment relative to the market. The model is less exact due to the estimates made in the calculation (because it uses historical information).
CAPM Formula:
E(Ri) = Rf + βi * [E(Rm) – Rf]
Where:
E(Ri) = Expected return on asset i
Rf = Risk-free rate of return
βi = Beta of asset i
E(Rm) = Expected market return
Risk-Free Rate of Return
The return expected from a risk-free investment (if computing the expected return for a US company, the 10-year Treasury note could be used).
Beta
The measure of systematic risk (the volatility) of the asset relative to the market. Beta can be found online or calculated by using regression: dividing the covariance of the asset and market’s returns by the variance of the market.
βi < 1: Asset i is less volatile (relative to the market)
βi = 1: Asset i’s volatility is the same rate as the market
βi > 1: Asset i is more volatile (relative to the market)
Expected Market Return
This value is typically the average return of the market (which the underlying security is a part of) over a specified period of time (five to ten years is an appropriate range).
Dividend Capitalization Model
The Dividend Capitalization Model only applies to companies that pay dividends, and it also assumes that the dividends will grow at a constant rate. The model does not account for investment risk to the extent that CAPM does (since CAPM requires beta).
Dividend Capitalization Formula:
Re = (D1 / P0) + g
Where:
Re = Cost of Equity
D1 = Dividends/share next year
P0 = Current share price
g = Dividend growth rate
Dividends/Share Next Year
Companies usually announce dividends far in advance of the distribution. The information can be found in company filings (annual and quarterly reports or through press releases). If the information cannot be located, an assumption can be made (using historical information to dictate whether the next year’s dividend will be similar).
Current Share Price
The share price of a company can be found by searching the ticker or company name on the exchange that the stock is being traded on, or by simply using a credible search engine.
Dividend Growth Rate
The Dividend Growth Rate can be obtained by calculating the growth (each year) of the company’s past dividends and then taking the average of the values.
The growth rate for each year can be found by using the following equation:
Dividend Growth = (Dt/Dt-1) – 1
Where:
Dt = Dividend payment of year t
Dt-1 = Dividend payment of year t-1 (one year before year t)
Example
Below are the dividend amounts paid every year by a company that has been operating for five years.
The average of the growth rates is 2.41%.
Dividend Capitalization Model Example
XYZ Co. is currently being traded at $5 per share and just announced a dividend of $0.50 per share, which will be paid out next year. Using historical information, an analyst estimated the dividend growth rate of XYZ Co. to be 2%. What is the cost of equity?
D1 = $0.50
P0 = $5
g = 2%
Re = ($0.50/$5) + 2%
Re = 12%
The cost of equity for XYZ Co. is 12%.
Cost of Equity Example in Excel (CAPM Approach)
Step 1: Find the RFR (risk-free rate) of the market
Step 2: Compute or locate the beta of each company
Step 3: Calculate the ERP (Equity Risk Premium)
ERP = E(Rm) – Rf
Where:
E(Rm) = Expected market return
Rf = Risk-free rate of return
Step 4: Use the CAPM formula to calculate the cost of equity.
E(Ri) = Rf + βi*ERP
Where:
E(Ri) = Expected return on asset i
Rf = Risk free rate of return
βi = Beta of asset i
ERP (Equity Risk Premium) = E(Rm) – Rf
The company with the highest beta sees the highest cost of equity and vice versa. It makes sense because investors must be compensated with a higher return for the risk of more volatility (a higher beta).
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Cost of Equity vs Cost of Debt
The cost of equity is often higher than the cost of debt. Equity investors are compensated more generously because equity is riskier than debt, given that:
Debtholders are paid before equity investors (absolute priority rule).
Debtholders are guaranteed payments, while equity investors are not.
Debt is often secured by specific assets of the firm, while equity is not.
In exchange for taking less risk, debtholders have a lower expected rate of return.
Cost of equity can be used to determine the relative cost of an investment if the firm doesn’t possess debt (i.e., the firm only raises money through issuing stock).
The WACC is used instead for a firm with debt. The value will always be cheaper because it takes a weighted average of the equity and debt rates (and debt financing is cheaper).
Cost of Equity in Financial Modeling
WACC is typically used as a discount rate for unlevered free cash flow (FCFF). Since WACC accounts for the cost of equity and cost of debt, the value can be used to discount the FCFF, which is the entire free cash flow available to the firm. It is important to discount it at the rate it costs to finance (WACC).
Cost of equity can be used as a discount rate if you use levered free cash flow (FCFE). The cost of equity represents the cost to raise capital from equity investors, and since FCFE is the cash available to equity investors, it is the appropriate rate to discount FCFE by.
Related Reading
CFI is a global provider of financial modeling certification programs for aspiring financial analysts working in investment banking, equity research, corporate development, and FP&A. To continue advancing your career, these additional CFI resources will be helpful:
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