Business · Australia

Markup vs. Margin: Why They Are Not the Same Thing

Both describe the profit on a sale, and they are constantly confused. Mixing them up can quietly cost a business real money.

If you sell anything — a product, a meal, a service — you set prices using one of two ideas: markup or margin. They sound interchangeable, and many people use them as if they are. They are not. They measure the same profit against different baselines, and confusing them leads to underpricing. This guide makes the difference clear, then walks through the arithmetic on a realistic Australian small-business example.

The One Thing That Separates Them

Both markup and margin look at the same gap — the difference between what an item costs you and what you sell it for. That gap is your gross profit. The difference is simply what you divide that profit by:

Same profit in dollars, different denominator, different percentage. That is the entire concept.

The Two Formulas

Markup % = (Price − Cost) ÷ Cost × 100

Margin % = (Price − Cost) ÷ Price × 100

Because the selling price is always larger than the cost, dividing by the price gives a smaller number. So for the same item, the margin percentage is always lower than the markup percentage. They are never equal — and that is exactly where the costly confusion begins.

A Quick Worked Example

Suppose an item costs you $60 and you sell it for $100. Your gross profit is $40. Now look at that $40 two ways:

Identical sale, identical $40 of profit — but one figure is 66.7% and the other is 40%. Neither is wrong. They are simply answering different questions.

Putting Real Numbers on It

Numbers like $60 and $100 are tidy, so here is something closer to a real shop. Imagine a small lunch outlet selling a signature bowl. The ingredients, packaging and lid come to $4.20 per bowl, and it sells for $12.00. Gross profit is $12.00 − $4.20 = $7.80.

Markup = $7.80 ÷ $4.20 × 100 = 185.7%

Margin = $7.80 ÷ $12.00 × 100 = 65.0%

Two very different-looking percentages describing one $7.80 coin in the till. If the owner tells their accountant "we run about 65% on that item" and the accountant hears margin, everyone is fine. If a supplier rep says "most people mark that up 65%", they are describing a completely different price. These figures are purely for illustration — every business has its own costs — but the gap between the two percentages is real and it is always this large.

Why Mixing Them Up Costs Money

Here is the trap, using the same bowl. The owner decides they want 65% profit and, thinking in markup, adds 65% to the $4.20 cost: $4.20 × 1.65 = $6.93. It feels generous. But check what margin that price actually delivers: profit is $6.93 − $4.20 = $2.73, and $2.73 ÷ $6.93 = 39.4%, not 65%.

The correct price for a 65% margin is $12.00. By treating a margin target as a markup, the bowl has been underpriced by $5.07 — on every single unit. At 40 bowls a day, six days a week, that is 240 units, or about $1,217 of gross profit a week that never existed. Nobody notices, because the shop still looks busy and the till still rings. The money is simply never made.

Working Backwards From a Margin Target

The fix is a single formula. If you know your cost and the margin you want, do not add anything to the cost — divide it:

Price = Cost ÷ (1 − Margin as a decimal)

Back to the bowl: $4.20 ÷ (1 − 0.65) = $4.20 ÷ 0.35 = $12.00. Same answer as before, in one step. A few more from the same $4.20 cost, so you can see how sharply the price moves:

Notice the last five percentage points of margin cost the customer $3.50 — the closer you push margin toward 100%, the more violently price rises. That is worth knowing before you promise yourself a margin your market will not pay for. If the percentage arithmetic itself feels slippery, our guide to calculating percentages covers the mechanics.

Converting Between the Two

Because businesses often think in markup but report in margin, it helps to be able to switch. The relationship is fixed, so you can convert either way:

Margin % = Markup ÷ (100 + Markup) × 100

Markup % = Margin ÷ (100 − Margin) × 100

Check it against the bowl: a 185.7% markup converts to 185.7 ÷ 285.7 × 100 = 65.0% margin. And going the other way, 65 ÷ 35 × 100 = 185.7% markup. The table below shows common pairings:

MarkupEquivalent margin
25%20%
50%33.3%
66.7%40%
100%50%
150%60%
233%70%

Notice that a 100% markup — doubling the cost — is only a 50% margin. This catches people out constantly.

GST Sits On Top — Keep It Out of Your Margin

This is the step that trips up Australian businesses specifically. GST is 10%, and if you are registered for GST the tax you collect on a sale is not yours — you are holding it for the ATO. So the price you run your margin maths on should be the GST-exclusive price, not the sticker price.

Say the bowl is displayed at $13.20 including GST. Strip the GST out first: $13.20 ÷ 1.1 = $12.00 ex-GST, with $1.20 of GST. Run the margin on $12.00 and you get the 65% we calculated. Run it on $13.20 by mistake and you get ($13.20 − $4.20) ÷ $13.20 = 68.2% — over three percentage points of margin that exists only on paper.

The same logic applies to your costs. If you are registered for GST, you can generally claim credits for the GST in what you buy, so the $4.20 should also be a GST-exclusive figure — otherwise you are double-counting the tax on both sides of the sum. Registration requirements, credits and what you can claim depend on your circumstances, so check current ATO guidance or ask your tax agent rather than assuming. Our GST guide walks through the add-and-remove arithmetic in more detail.

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A Healthy Margin Is Not the Same as a Profit

Markup and margin only describe the gap between what an item cost and what it sold for. Everything else in the business comes out of that gap. Here is a rough weekly picture for our lunch outlet, again purely for illustration:

A 65% gross margin sounds excellent. What actually reaches the owner is around 12% of sales, and one bad week of rain or a wage increase can erase it. This is why gross margin is a pricing tool, not a scoreboard — to see the point where the whole operation covers itself, work through our break-even guide.

Which should you use? Both have their place. Markup is handy at the moment of pricing, because you start from a known cost and add to it. Margin is the better measure of profitability and the one used in financial statements, because it shows how much of each dollar of sales you actually keep. The danger is never using one or the other — it is silently switching between them without noticing.

Common Mistakes

Practical Tips

Frequently Asked Questions

Is markup or margin "better"?

Neither — they serve different purposes. Markup is convenient for setting a price from a cost; margin is the truer measure of profitability and the standard in accounting.

Why is the margin always smaller than the markup?

Because margin divides profit by the larger number (the selling price), while markup divides by the smaller number (the cost). A bigger denominator gives a smaller percentage.

Does this profit figure account for all my expenses?

No. It is gross profit — price minus the direct cost of the item. Overheads such as rent, wages, and utilities are paid out of that gross profit.

How do I convert a markup into a margin quickly?

Divide the markup by 100 plus the markup. A 50% markup is 50 ÷ 150 = 33.3% margin; a 185.7% markup is 185.7 ÷ 285.7 = 65% margin. To go the other way, divide the margin by 100 minus the margin.

Should I use GST-inclusive or GST-exclusive prices?

Use GST-exclusive figures on both sides — the price you sell at and the cost you paid. GST you collect is held for the ATO, not profit, so leaving it in overstates your margin. Whether you are required to register, and what credits you can claim, depends on your situation; check current ATO guidance or speak to a registered tax agent.

My supplier raised a cost — how much do I lift the price to hold my margin?

Divide the new cost by the same figure. If the bowl's cost rises from $4.20 to $4.60 and you want to keep a 65% margin, the price becomes $4.60 ÷ 0.35 ≈ $13.14 — a $1.14 rise, not a 40c rise. Holding a percentage margin always costs the customer more than the cost increase itself, which is exactly why margins slip when owners "just add the extra bit on".

Markup and margin are two views of the same profit, measured against two different baselines. Keep them clearly separated, strip GST out before you calculate, set your targets in margin, and always price with the division formula rather than adding a percentage to cost. That small discipline protects your prices — and your profit — from a very common and very expensive mistake.