DCF-Valuation Method
DCF-Approaches
1. Entity Approaches:
a. WACC Approach
b. APV Approach
c. TCF Approach
2. Equity Approach
WACC Approach
The WACC approach is the most widely used DCF method
worldwide.
Core idea:
To determine a cash flow that is financially neutral and reflects
the company’s true cash-generating ability.
To implement this concept, the company is divided into two
spheres:
Operating sphere
Financing sphere
Operating Sphere
The operating sphere is represented by the operating Free
Cash Flow (oFCF).
Operating refers to the company’s core business activities.
Free means that the cash flow is available for distribution
to capital providers.
The oFCF is financing-neutral, meaning it is not affected by
the company’s financing decisions. It excludes all financial cash
flows.
Key Assumptions for Modeling oFCF
To properly model oFCF, several strict assumptions must be
made:
1. Financial income
Financial income is excluded from oFCF. However, it is still
value-relevant.
Therefore, it must be considered separately:
Cash and cash equivalents generating financial
o income are classified as non-operating assets.
The present value of this financial income is equal to
o the value of cash and cash equivalents at the
valuation date.
This value is added to the operating enterprise
o value.
2. Investments accounted for using the equity method
The same logic applies:
Income from associates is excluded from oFCF.
o The corresponding balance sheet item (equity
o investments) is valued separately and added to total
firm value.
3. Financial expenses
Financial liabilities are considered by subtracting interest-
bearing debt from enterprise value.
Tax Effects
Additional considerations relate to taxation:
Financial income increases the taxable base and
therefore leads to higher taxes.
This effect is ignored in the WACC approach.
Financial expenses (interest) are highly value-relevant:
The tax benefit of debt (tax shield) is not included
o in oFCF.
Instead, it is reflected in the cost of capital
o (WACC).
e d
( )
+
WACC=r ∙ r ∙ 1−t ∙
e d
+d +d
e e
cost of debt before taxes
=¿
r d = cost of debt after taxes
( )
r ∙ 1−t
d = tax shield
1−t
CAPEX
Example:
PPE 31.12.t(0): 0
+ Investment in PPE 01.01.t(1) 10
- Depreciation in t(1) 1
PPE 31.12.t(1): 9
PPE 31.12.t(1) = PPE 31.12.t(0) + Investment in PPE t(1) –
Depreciation t(1)
Investment in PPE t(1) = PPE 31.12.t(1) - PPE 31.12.t(0) +
Depreci