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Finance · Analysis

DuPont ROE Analysis

Split return on equity into margin, asset turnover, and financial leverage.

Bottom-line profit after tax and interest.
Total sales for the same period.
Return on equity
20.00%

Driven mainly by asset efficiency. The DuPont split shows which of the three levers produced this return.

Net profit margin
8.00%

120 ÷ 1500 — how much of each unit of sales survives to the bottom line.

Asset turnover
1.500×

1500 ÷ 1000 — how much revenue each unit of assets generates. Retailers run high, capital-heavy firms low.

Equity multiplier (leverage)
1.667×

1000 ÷ 600 — assets funded per unit of equity. A multiplier of 1 means no debt at all; higher magnifies both gains and losses.

A high ROE built on leverage is not the same achievement as one built on margin. That is the whole point of the decomposition — two firms can report identical ROE for opposite reasons, and only one of them is resilient to a downturn.

DuPont analysis breaks ROE into three drivers: profit margin, asset turnover, and leverage. A firm earning 120 on 1,500 of revenue, with 1,000 of assets and 600 of equity, has an ROE of 20% — from an 8% margin, 1.5× turnover, and 1.67× leverage.

Same ROE, different companies

Return on equity is simply net income divided by equity, and on its own it tells you almost nothing about how a business works. Two firms can both report 20% ROE while operating in completely different ways — one earning fat margins on few sales, another earning thin margins on enormous volume, a third earning ordinary margins amplified by heavy borrowing.

The DuPont identity separates these. It multiplies revenue and assets into the ROE formula in a way that cancels out, leaving three meaningful ratios where there was one opaque number.

What each driver means

Net profit margin is pricing power and cost control — how much of each sale survives to the bottom line. Asset turnover is operational efficiency — how much revenue the asset base generates. The equity multiplier is leverage — how many units of assets each unit of equity supports, which is 1.0 for a debt-free firm and rises with borrowing.

The first two multiply to give return on assets, which measures the business itself. Leverage then scales that up. This is the key distinction: ROA reflects operating quality, while the gap between ROA and ROE reflects nothing but financing.

ROE = (Net income ÷ Revenue) × (Revenue ÷ Assets) × (Assets ÷ Equity)

Revenue and assets cancel, leaving net income ÷ equity. The decomposition changes nothing arithmetically — it just makes the sources visible.

Worked example: 20% ROE

Compute each driver, then confirm they reproduce ROE:

  1. 1
    Net profit margin. 120 net income ÷ 1,500 revenue = 8%. Eight cents of every sales dollar reaches the bottom line.
  2. 2
    Asset turnover. 1,500 revenue ÷ 1,000 assets = 1.5×. Each dollar of assets generates 1.50 of sales.
  3. 3
    Equity multiplier. 1,000 assets ÷ 600 equity = 1.67×. Assets are 1.67 times equity, so debt funds the rest.
  4. 4
    Multiply the three. 0.08 × 1.5 × 1.667 = 0.20, or 20% ROE.
  5. 5
    Cross-check directly. 120 ÷ 600 = 20%. The decomposition must reconcile, which is a useful arithmetic check.
  6. 6
    Separate operations from financing. ROA is 8% × 1.5 = 12%. The remaining 8 points of ROE come purely from leverage.

Three routes to the same 20% ROE

Each column is a plausible business, and all three report identical ROE for entirely different reasons.

DriverLuxury brandDiscount retailerLevered utility
Net profit margin20.0%2.5%8.0%
Asset turnover0.50×4.00×0.50×
Return on assets10.0%10.0%4.0%
Equity multiplier2.00×2.00×5.00×
Return on equity20.0%20.0%20.0%

Why the distinction matters

Read the table's third column carefully. That firm has a return on assets of 4% — its underlying operations are less than half as productive as the other two — yet it reports the same 20% ROE because it carries five times its equity in assets. In a good year the leverage flatters it. In a downturn, the interest bill does not shrink with revenue, and the same multiplier works in reverse.

This is the practical use of DuPont: when ROE improves, the decomposition tells you whether the business got better or merely borrowed more. An ROE rising on margin or turnover is genuine progress. An ROE rising purely on the equity multiplier is increased risk wearing the costume of improved performance.

Two technical notes. The figures here use period-end assets and equity; many analysts prefer averages of opening and closing balances, particularly where the balance sheet moved substantially during the year. And an extended five-step DuPont splits margin further into a tax burden, an interest burden, and operating margin, isolating how much of the result comes from tax planning versus operations.

Why decompose ROE at all?
Because identical ROE figures can come from completely different businesses. The split shows whether returns come from margins, from asset efficiency, or simply from borrowing.
What is the equity multiplier?
Total assets divided by equity — how many units of assets each unit of equity supports. A debt-free firm has a multiplier of exactly 1.0, and it rises as the firm borrows.
What is the difference between ROA and ROE here?
ROA is margin times turnover and measures the operating business. ROE is ROA times the equity multiplier. The gap between them is created entirely by financing, not by operations.
Is a high ROE always good?
No. An ROE built on a high equity multiplier reflects leverage rather than operational quality, and the same leverage magnifies losses when revenue falls. Check ROA before judging.
Should I use average or year-end assets?
Averages of opening and closing balances are more accurate, especially if the balance sheet changed materially during the year. Year-end figures are simpler and usually adequate for comparison.
What is the five-step DuPont?
An extended version that splits net profit margin into a tax burden, an interest burden, and operating margin, so you can see how much of the result comes from tax and financing rather than operations.
Can the decomposition disagree with direct ROE?
No — it is an algebraic identity, so the three factors must multiply back to net income divided by equity. If they do not, there is an arithmetic error or the inputs come from mismatched periods.