Intrinsic value by constant growth model
Intrinsic value is defined as the underlying value of a firm that is usually found via the fundamental analysis. The strongest investor, Warren Buffett has managed to select the stocks that have the greatest intrinsic value than the existing value in the market. The intrinsic value is often determined by discounting a group of future cash flow and the expected income to be given by the stock or the firm in return for its current value (Lee, Myers & Swaminathan, 2009). In symbol terms, the current value stands for the present value or just cash flows in the near future.
The constant growth model is used to measure the intrinsic value. This model usually assumes that the firm facing a constant growth rate. It is normally utilized by big organizations that have both consistent dividends and earnings. However, this method can also be used by small as well as medium size companies whose dividends and earnings are growing steadily. The formula that is used in this model is:
Price of Stock=D1/ (k-g)
Where:
G=dividends growth rate
K=needed return rate
D1=Coming year dividends
Just like any other model, the generated output is as better as the factors’ quality that is heading into the computations. Both earnings and dividends information are largely present, but the needed return rate, as well as dividends rate of growth, need assumptions to be concluded (Sorensen& Williamson, 2008). The formula adopted in determining the possible return rate is:
Return rate needed=Rate of free risk+ (equity beta*premium market risk)
References
Lee, C., Myers, J., & Swaminathan, B. (2009). What is the Intrinsic Value of the Dow?. The
Journal of Finance, 54(5), 1693-1741.
Sorensen, E. H., & Williamson, D. A. (2008). Some evidence on the value of dividend discount
Models. Financial Analysts Journal, 41(6), 60-69.