Analyst Dojo
Lesson 1 of 7 11–14% of the exam

Why build a disaggregated model, and at what level of detail

A disaggregated valuation model forecasts revenue, expenses or margins, asset growth and financing separately, and lets free cash flow come out. It is worth building whenever those parts will grow at different rates. Add detail only where it changes the value, because every extra line adds error and upkeep.

6 min cram, 28 min full read. Based on the 2027 CFA® Program Level I curriculum, Equities, Learning Module 8. Sitting in November 2026? The 2026 version of this lesson is still available.

Tailor this to you: take the self-assessment

Before this: Discounted Cash Flow and Growth Models, Relative Valuation with Multiples

On the exam

  • Explain the rationale, construction, and uses of financial statement forecast models in equity valuation

Explain the rationale, construction and uses of financial statement forecast models. Expect: when a disaggregated model differs from a single growth rate, which part of the model drives net investment, free cash flow to the firm (FCFF) from net operating profit after taxes (NOPAT) and net investment, and the trade-offs of more detail.

How deeply to learn each part
Know the idea
Understand it in general. It frames other topics, but you will not calculate with it.
Use it
Understand it well enough to solve a question with it. Recognize when it applies.
Memorize
Learn it by heart. The exam will not give it to you.

You know this one. The full lesson is folded away. The takeaways, formulas and checkpoint below are your quick refresher, and the checkpoint is a fair test of whether you still do.

You tested strong here. The full lesson is folded away. The takeaways, formulas and checkpoint below are your quick refresher, and the checkpoint is a fair test of whether you still know it.

Cram mode: the one-screen version of this lesson. Switch to Full for the explanations, worked examples and interactives.

What is a disaggregated valuation model?

A disaggregated valuation model forecasts the income statement and the balance sheet, then computes free cash flow from the forecast. The analyst models operating, investing and financing activity separately and solves for growth as the combined result instead of assuming it.

The earlier valuation modules work differently. The present value models grow a base-year cash flow at one or more growth rates, and relative valuation applies a market multiple to a base-year number. Both are quick, but both rely on static relationships among value drivers : margins, investment and payout stay as they were.

The model’s output feeds either a present value model or a multiple. Lesson 7 shows the full method. In the formulas below, intrinsic value (IV) is the result, E(P) is the expected terminal value at the end of the forecast, and the multiple is based on enterprise value (EV). Discounting free cash flow to the firm (FCFF) at the weighted average cost of capital (WACC) values the whole firm, so the market value of debt comes off at the end.

Intrinsic value from forecast FCFF Know the idea
IVt=∑i=1nFCFFt+i(1+WACC)i+E(Pt+n)(1+WACC)nIV_t = \sum_{i=1}^{n} \frac{FCFF_{t+i}}{(1 + WACC)^i} + \frac{E(P_{t+n})}{(1 + WACC)^n}
Intrinsic value from an EV/FCFF multiple Know the idea
IVt=FCFFt+1×EV multipletIV_t = FCFF_{t+1} \times \text{EV multiple}_t

Why analysts like the approach:

  • It turns a valuation narrative about the company (industry outlook, competition, the company’s plans) into numbers.
  • It states assumptions explicitly, such as a margin that rises or investment that grows faster than revenue.
  • It is close to how professional analysts and company management build forecasts.
  • It can be updated as conditions change.

When does a single growth rate go wrong?

A disaggregated model is most useful whenever components growing at different rates make up the cash flow. If every component grows at the same rate (or not at all), it gives the same answer as a constant growth model.

Dividend growth when the payout ratio changes Use it
gDPS=(1+gEPS)×PayouttPayoutt−1−1g_{DPS} = (1 + g_{EPS}) \times \frac{\text{Payout}_t}{\text{Payout}_{t-1}} - 1

The same idea applies to a payout ratio and dividend growth question on the exam: multiply the EPS growth factor by the ratio of the new payout to the old one.

Go deeper Why consolidating lines is a choice, not a shortcut

The example above shows that grouping decides what moves together. If fuel costs later grow differently from staff costs, a combined “operating costs” line has to be split again. See the level of detail section below.

What are the four parts of a model?

A disaggregated model has four areas. The first two produce the income assumptions that feed FCFF and free cash flow to equity (FCFE). The asset model produces the investment assumptions. The financing model shows which combinations of debt and equity can fund a given income and investment forecast, and what they do to cash flow and value.

The four areas of a disaggregated model
Disaggregated valuation modelforecast the statements, let cash flow come out
  • Revenue model Memorize market size, market share, segments, changes in demand; feeds income
  • Expense or profit margin model Memorize pricing power, materials and labor costs, efficiencies and margins; feeds income
  • Asset growth and efficiency model Memorize working capital and fixed investment; feeds net investment
  • Financing model Memorize mix of debt and equity, debt tenor and type; feeds FCFE, interest and the WACC weights
  • The revenue model covers market size, market share, segments and changes in demand.
  • The expense or profit margin model covers pricing power, materials and labor costs, efficiencies and margins.
  • The asset growth and efficiency model covers working capital and fixed investment. It sets net investment.
  • The financing model covers the mix of debt and equity and the tenor and type of debt.

Building starts from the company’s historical statements, after any accounting adjustments (see Financial Statement Analysis). The best models rarely copy the reported lines one for one: they combine some lines and add detail to others.

How does free cash flow come out of the forecast?

Start with net operating profit after taxes (NOPAT) : revenue less cost of goods sold (COGS), selling, general and administrative expenses (SG&A) and depreciation and amortization (D&A) gives operating profit, and NOPAT is that profit after tax at rate t. Then subtract net investment , the cash the business puts back into working capital and long-term assets. What is left is free cash flow to the firm (FCFF) .

NOPAT Memorize
NOPAT=(Revenue−COGS−SG&A−D&A)(1−t)NOPAT = (\text{Revenue} - \text{COGS} - \text{SG\&A} - \text{D\&A})(1 - t)
Net investment Memorize
Net investment=ΔWorking capital+ΔNet long-term assets\text{Net investment} = \Delta \text{Working capital} + \Delta \text{Net long-term assets}
FCFF from NOPAT Memorize
FCFF=NOPAT−Net investmentFCFF = NOPAT - \text{Net investment}
Rearrange itFCFF from a forecast: solve for any one
The question asks for
An analyst forecasts revenue of 820.00, cost of goods sold (COGS) of 470.00, selling, general and administrative expenses (SG&A) of 160.00 and depreciation and amortization (D&A) of 40.00, with a 25.00% tax rate. Working capital is forecast to rise by 18.00 and net long-term assets by 27.00. Forecast free cash flow to the firm (FCFF) is closest to:

(820.00 − 470.00 − 160.00 − 40.00) × 0.75 − 18.00 − 27.00 = 67.50

FCFF67.50

On your calculator
  1. 820−470−160−40=×0.75=NOPAT, 112.5
  2. −18−27=67.5
  1. 820ENTER470−160−40−0.75×NOPAT, 112.5
  2. 18−27−67.5

ENTER enter (on the HP, puts the number on the stack)

InteractiveWhen the payout ratio changes, dividends outrun earnings

Try this 0 of 3

  • Payout path: make DPS grow faster than EPS in year 1 or year 2
  • Fixed lines: find the net interest figure at which net income grows exactly as fast as EBIT
  • FCFF build: make FCFF negative while NOPAT stays positive

EPS last year (year 0): EUR 2.00. Earnings per share (EPS), dividends per share (DPS).

  • EPS growth
  • DPS growth
1%14%26%39%52%1234Year
YearEPSPayoutDPSEPS growthDPS growth
02.000030%0.6000
12.300030%0.6900+15.0%+15.0%
22.645030%0.7935+15.0%+15.0%
32.909540%1.1638+10.0%+46.7%
43.084150%1.5420+6.0%+32.5%

Highlighted years: DPS growth differs from EPS growth because the payout ratio changed. One growth rate for both would miss it.

Show working

EPSt = EPSt−1 × (1 + gEPS); DPSt = EPSt × payoutt.

Shortcut: gDPS = (1 + gEPS) × payoutt ÷ payoutt−1 − 1. Year 3: 1.1 × 0.4 ÷ 0.3 − 1 = +46.67%.

DPS growth in year 3 on your calculator
  1. 1.1×0.4÷0.3−1=year 3 DPS growth 0.4667
  1. 1.1ENTER0.4×0.3÷1−year 3 DPS growth 0.4667

ENTER enter (on the HP, puts the number on the stack)

Forecast the parts, and the growth of the whole takes care of itself.
Go deeper The same FCFF, built from net income

With interest expense of 30, net income is (150 − 30) × 0.75 = 90. Then FCFF = net income + D&A + increase in payables − increase in receivables − increase in inventory − increase in gross long-term assets + after-tax interest = 90 + 40 + 6 − 10 − 14 − 67 + 22.5 = 67.5.

The 18 of working capital is receivables +10, inventory +14 and payables +6. Gross long-term assets rise by 27 + 40 = 67. Same answer, two routes.

How much detail should the model have?

The level of model detail is a trade-off every time you add a line.

  • More line items give a richer story and more flexibility: revenue by segment or market share, costs by type such as research and development or salaries, separate working capital items and capital spending.
  • But more detail makes results harder to follow, adds room for error and noise, and needs updating more often as relationships between variables change.
  • Consolidating line items that you expect to grow at the same rate is fine. Cost of goods sold, SG&A and depreciation can become one “operating expenses” line, and interest expense and interest income can become net interest. It forces them to move together until you split them again.
  • Let the detail follow the value drivers. An airline’s fuel and staff costs deserve their own lines. A small, stable cost line does not.

Exam tip More detail is not more accuracy. If a line will not change your valuation, combine it.

What are these models used for?

The uses of forecast models go beyond estimating one number.

What a forecast model is used for
Uses of a forecast model
  • Estimate intrinsic value discount the free cash flow it produces
  • Update the value as news arrives quarterly results, a new product, a price change
  • What-if analysis scenarios, lesson 5
  • Link observable numbers to the share price quarterly sales, subscribers
  • Capture cost structure fixed versus variable costs, lesson 3
  • Plan funding for growth grow assets with sales and fund them consistently, lesson 4
  • Restructurings and leveraged buyouts acquisitions, disposals, debt-funded takeovers
  • Sensitivity analysis change one or more inputs, hold the rest

Compared with constant or multistage growth, the model can carry revenue drivers (segments, regions, market share), expense drivers (labor, raw materials, fixed assets) and efficiency drivers (inventory and receivables management) explicitly.

A corporate restructuring (an acquisition, a disposal or a reorganization) changes the statements the model forecasts, and a leveraged buyout (LBO) is a takeover funded mainly with debt. Both are cases where the financing and asset models earn their keep, because the capital structure and the asset base change at once.

Memorize this

MemorizeThe four areas of a model

AreaTypical inputsFeeds
Revenuemarket size, share, segments, demandincome
Expense or marginpricing power, materials and labor, marginsincome
Asset growth and efficiencyworking capital, fixed investmentnet investment
Financingdebt versus equity, tenor and typeFCFE, interest, WACC weights

Memory hook R-E-A-F: Revenue, Expenses, Assets, Financing. The first two make profit, the third spends it, the fourth pays for it.

Know it cold NOPAT=(Rev−COGS−SG&A−D&A)(1−t)NOPAT = (\text{Rev} - \text{COGS} - \text{SG\&A} - \text{D\&A})(1-t); FCFF=NOPAT−(Δworking capital+Δnet long-term assets)FCFF = NOPAT - (\Delta \text{working capital} + \Delta \text{net long-term assets}).

MemorizeWhen disaggregation matters

Memory hook Same growth everywhere = same answer as a constant growth model.

Know it cold Different growth rates across components (margins changing, payout changing, investment out of line with revenue) → build the model. More lines: richer story, but more error, noise and updating.

The four areas of a disaggregated model
Disaggregated valuation modelforecast the statements, let cash flow come out
  • Revenue model Memorize market size, market share, segments, changes in demand; feeds income
  • Expense or profit margin model Memorize pricing power, materials and labor costs, efficiencies and margins; feeds income
  • Asset growth and efficiency model Memorize working capital and fixed investment; feeds net investment
  • Financing model Memorize mix of debt and equity, debt tenor and type; feeds FCFE, interest and the WACC weights
What a forecast model is used for
Uses of a forecast model
  • Estimate intrinsic value discount the free cash flow it produces
  • Update the value as news arrives quarterly results, a new product, a price change
  • What-if analysis scenarios, lesson 5
  • Link observable numbers to the share price quarterly sales, subscribers
  • Capture cost structure fixed versus variable costs, lesson 3
  • Plan funding for growth grow assets with sales and fund them consistently, lesson 4
  • Restructurings and leveraged buyouts acquisitions, disposals, debt-funded takeovers
  • Sensitivity analysis change one or more inputs, hold the rest
Intrinsic value from forecast FCFF Know the idea
IVt=∑i=1nFCFFt+i(1+WACC)i+E(Pt+n)(1+WACC)nIV_t = \sum_{i=1}^{n} \frac{FCFF_{t+i}}{(1 + WACC)^i} + \frac{E(P_{t+n})}{(1 + WACC)^n}
Quick example

Free cash flow to the firm of 40 and 44 in two years, a terminal value of 900 at the end of year 2, and a weighted average cost of capital of 10%. 40 ÷ 1.10 + 44 ÷ 1.10² + 900 ÷ 1.10² = 816.53, the value of the firm before subtracting debt.

On your calculator
  1. 944÷1.21=STO1 780.17 (year 2 flow and terminal value)
  2. 40÷1.1+RCL1= 816.53

STO store · RCL recall a stored number

  1. 944ENTER1.21÷ 780.17
  2. 40ENTER1.1÷+ 816.53

ENTER enter (on the HP, puts the number on the stack)

Intrinsic value from an EV/FCFF multiple Know the idea
IVt=FCFFt+1×EV multipletIV_t = FCFF_{t+1} \times \text{EV multiple}_t
Quick example

Next-year free cash flow to the firm of 50 and an enterprise value multiple of 14 times that cash flow give a firm value of 50 × 14 = 700.

On your calculator
  1. 50×14= 700
  1. 50ENTER14× 700

ENTER enter (on the HP, puts the number on the stack)

Dividend growth when the payout ratio changes Use it
gDPS=(1+gEPS)×PayouttPayoutt−1−1g_{DPS} = (1 + g_{EPS}) \times \frac{\text{Payout}_t}{\text{Payout}_{t-1}} - 1
Quick example

Earnings per share grow 5% while the payout ratio goes from 20% to 25%. Dividends per share grow 1.05 × 25 ÷ 20 − 1 = 31.25%.

On your calculator
  1. 1.05×0.25÷0.2−1= 0.3125
  1. 1.05ENTER0.25×0.2÷1− 0.3125

ENTER enter (on the HP, puts the number on the stack)

NOPAT Memorize
NOPAT=(Revenue−COGS−SG&A−D&A)(1−t)NOPAT = (\text{Revenue} - \text{COGS} - \text{SG\&A} - \text{D\&A})(1 - t)
Quick example

Revenue 200, cost of goods sold 110, selling, general and administrative expenses 40, depreciation and amortization 10, tax rate 30%. Operating profit is 40, so net operating profit after taxes is 40 × 0.70 = 28.

On your calculator
  1. 200−110−40−10=×0.7= 28
  1. 200ENTER110−40−10−0.7× 28

ENTER enter (on the HP, puts the number on the stack)

Net investment Memorize
Net investment=ΔWorking capital+ΔNet long-term assets\text{Net investment} = \Delta \text{Working capital} + \Delta \text{Net long-term assets}
Quick example

Working capital rises by 5 and net long-term assets by 8, so net investment is 5 + 8 = 13.

FCFF from NOPAT Memorize
FCFF=NOPAT−Net investmentFCFF = NOPAT - \text{Net investment}
Quick example

Net operating profit after taxes of 28 less net investment of 13 leaves free cash flow to the firm of 15.

On your calculator
  1. 28−13= 15
  1. 28ENTER13− 15

ENTER enter (on the HP, puts the number on the stack)

How it is asked

  1. When is a disaggregated model most useful?

    Revenue, costs and investment are expected to grow at different rates.

    Exactly then. If every component grew at one rate, a constant growth model would give the same value.

  2. Which part of the model sets net investment?

    Which assumptions change working capital and long-term asset spending?

    The asset growth and efficiency model. Revenue and expense assumptions drive income, not investment.

  3. FCFF from a forecast

    Revenue 820, COGS 470, SG&A 160, D&A 40, tax 25%, working capital +18, net long-term assets +27.

    NOPAT 112.5 − 45 = 67.5. Stopping at NOPAT, or forgetting working capital, are the traps.

  4. Payout ratio changes

    EPS +6%, payout 25% → 30%. DPS growth?

    1.06 × 30 ÷ 25 − 1 = 27.2%, not 6%.

Exam traps

  • Assuming a disaggregated model always gives a different value: if every component grows at the same rate, it matches a constant growth model.
  • Believing more line items make the forecast more accurate. They add error, noise and work.
  • Putting net investment in the revenue or expense model. It comes from the asset model.
  • Stopping at NOPAT: FCFF also subtracts net investment (working capital plus net long-term assets).
  • Expecting net income to grow at the operating growth rate when interest is held fixed.

Checkpoint

3 exam-style questions. About 90 seconds each.

  1. 1An analyst expects a retailer's revenue to grow 4% a year, its rent and staff costs 2% a year, and its dividend payout ratio to rise from 30% to 50% over five years. A disaggregated model is most appropriate here because:

  2. 2An analyst forecasts revenue of EUR 640 million, cost of goods sold (COGS) of EUR 352 million, selling, general and administrative expenses (SG&A) of EUR 128 million and depreciation and amortization (D&A) of EUR 32 million, with a 25% tax rate. Working capital is forecast to rise by EUR 14 million and net long-term assets by EUR 22 million. Forecast FCFF is closest to:

  3. 3An analyst forecasts that a company's earnings per share (EPS) will grow 8% next year and that its dividend payout ratio will rise from 40% to 45%. Forecast growth in dividends per share (DPS) is closest to:

Key takeaways

  • A disaggregated model forecasts the statements and lets free cash flow come out, instead of assuming one growth rate.
  • It matters when components grow at different rates; otherwise it matches a constant growth model.
  • Four areas: revenue, expenses or margins, asset growth and efficiency, financing.
  • FCFF = NOPAT − net investment; net investment = change in working capital + change in net long-term assets.
  • Add detail only where it changes value: every extra line adds error and upkeep.
Intrinsic value from forecast FCFF Know the idea
IVt=∑i=1nFCFFt+i(1+WACC)i+E(Pt+n)(1+WACC)nIV_t = \sum_{i=1}^{n} \frac{FCFF_{t+i}}{(1 + WACC)^i} + \frac{E(P_{t+n})}{(1 + WACC)^n}
Quick example

Free cash flow to the firm of 40 and 44 in two years, a terminal value of 900 at the end of year 2, and a weighted average cost of capital of 10%. 40 ÷ 1.10 + 44 ÷ 1.10² + 900 ÷ 1.10² = 816.53, the value of the firm before subtracting debt.

On your calculator
  1. 944÷1.21=STO1 780.17 (year 2 flow and terminal value)
  2. 40÷1.1+RCL1= 816.53

STO store · RCL recall a stored number

  1. 944ENTER1.21÷ 780.17
  2. 40ENTER1.1÷+ 816.53

ENTER enter (on the HP, puts the number on the stack)

Intrinsic value from an EV/FCFF multiple Know the idea
IVt=FCFFt+1×EV multipletIV_t = FCFF_{t+1} \times \text{EV multiple}_t
Quick example

Next-year free cash flow to the firm of 50 and an enterprise value multiple of 14 times that cash flow give a firm value of 50 × 14 = 700.

On your calculator
  1. 50×14= 700
  1. 50ENTER14× 700

ENTER enter (on the HP, puts the number on the stack)

Dividend growth when the payout ratio changes Use it
gDPS=(1+gEPS)×PayouttPayoutt−1−1g_{DPS} = (1 + g_{EPS}) \times \frac{\text{Payout}_t}{\text{Payout}_{t-1}} - 1
Quick example

Earnings per share grow 5% while the payout ratio goes from 20% to 25%. Dividends per share grow 1.05 × 25 ÷ 20 − 1 = 31.25%.

On your calculator
  1. 1.05×0.25÷0.2−1= 0.3125
  1. 1.05ENTER0.25×0.2÷1− 0.3125

ENTER enter (on the HP, puts the number on the stack)

NOPAT Memorize
NOPAT=(Revenue−COGS−SG&A−D&A)(1−t)NOPAT = (\text{Revenue} - \text{COGS} - \text{SG\&A} - \text{D\&A})(1 - t)
Quick example

Revenue 200, cost of goods sold 110, selling, general and administrative expenses 40, depreciation and amortization 10, tax rate 30%. Operating profit is 40, so net operating profit after taxes is 40 × 0.70 = 28.

On your calculator
  1. 200−110−40−10=×0.7= 28
  1. 200ENTER110−40−10−0.7× 28

ENTER enter (on the HP, puts the number on the stack)

Net investment Memorize
Net investment=ΔWorking capital+ΔNet long-term assets\text{Net investment} = \Delta \text{Working capital} + \Delta \text{Net long-term assets}
Quick example

Working capital rises by 5 and net long-term assets by 8, so net investment is 5 + 8 = 13.

FCFF from NOPAT Memorize
FCFF=NOPAT−Net investmentFCFF = NOPAT - \text{Net investment}
Quick example

Net operating profit after taxes of 28 less net investment of 13 leaves free cash flow to the firm of 15.

On your calculator
  1. 28−13= 15
  1. 28ENTER13− 15

ENTER enter (on the HP, puts the number on the stack)

All Equities formulas, every lesson

Practice exam-style questions on Financial Statement Forecasting

Questions about this lesson?

Where this comes back

Questions candidates ask

What is a disaggregated valuation model in CFA Level 1?

A valuation built from forecast financial statements. The analyst projects revenue, expenses or margins, assets and financing separately, computes free cash flow from them, then discounts it or applies a multiple.

When should an analyst use a disaggregated model instead of a constant growth model?

When cash flow components, such as revenue, margins, investment or the payout ratio, are expected to grow at different rates. If everything grows at one rate, both approaches give the same value.

How do you calculate FCFF from a forecast?

NOPAT = (revenue − COGS − SG&A − D&A) × (1 − tax rate). Then subtract net investment, the change in working capital plus the change in net long-term assets.

Spotted an error? Tell us and we will fix it.

  1. Why build a disaggregated model, and at what level of detail
  2. Revenue models: historical, bottom-up and top-down
  3. Expense models: margins, itemization and operating leverage
  4. Asset and financing models
  5. Scenario analysis with probability weights
  6. Model construction by company life cycle: from venture to decline
  7. From the forecast model to an equity value

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