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Free cash flow to equity (FCFE) model vs. the DDM\FCFE = CFO − FCInv + Net borrowing. CFO (cash flow from operations) = net income + non-cash expenses − investment in working capital; FCInv (fixed capital investment, often proxied by reported capex) is subtracted because it isn't available for distribution to shareholders, while net borrowing is added back since it is. Many analysts use FCFE instead of the DDM because FCFE reflects a company's dividend-paying capacity rather than the dividends it actually chooses to pay, which they see as the more fundamentally sound basis for valuation. FCFE is also the practical choice for non-dividend-paying stocks, since a DDM requires predicting the timing/amount of a first dividend and all dividend growth thereafter — often very difficult to do accurately when there's no dividend history to anchor on. FCFE valuation otherwise parallels the DDM: V₀ = Σ FCFEₜ/(1+r)ᵗ.



![V₀ = Σ [D₀(1+g)ᵗ]/(1+r)ᵗ, which (when r > g) reduces to V₀ = D₀(1+g)/(r−g) = D₁/(r−g) — note the numerator is D₁, not D₀. Values equity as the present value of a growing perpetuity (reduces to V₀ = D₀/r if g = 0). Best suited to dividend-paying companies that are relatively insensitive to the business cycle and in a mature growth phase, especially with a history of raising the dividend at a stable rate.](https://assets.knowt.com/user-attachments/ce73baec-d8b6-4d7c-be80-df0a369555dc.png)
![V₀ = Σ(t=1 to n) [D₀(1+gₛ)ᵗ]/(1+r)ᵗ + Vₙ/(1+r)ⁿ, where Vₙ = D_(n+1)/(r−g_L) and D_(n+1) = D₀(1+gₛ)ⁿ(1+g_L). gₛ is the short-term (high) growth rate lasting n years; g_L is the long-term sustainable growth rate applied in perpetuity after year n; Vₙ is the Gordon-growth-model terminal value at year n. The first term values dividends during the high-growth period, the second term values the terminal value.](https://assets.knowt.com/user-attachments/1cb17725-08c1-44f0-aae9-3d93cd723930.png)