Pricing & Margin Guide

Margin vs Markup: What's the Difference?

Updated October 2026

Quick answer

Margin and markup both describe profit, but they measure it from different starting points.

Markup is the percentage you add to your cost to arrive at a selling price. Margin is the percentage of the selling price that remains as gross profit after the direct cost is deducted.

That means a 50% markup does not give you a 50% margin.

If something costs $100 and you add a 50% markup, you sell it for $150. Your profit is $50, but your margin is only 33.33%.

A common pricing mistake is taking a target margin percentage and simply adding the same percentage to cost. That can leave your selling price lower than intended.

Margin vs markup illustration showing the difference between cost-based markup and selling-price-based margin

Margin vs markup at a glance

MetricMarkupMargin
Based onCostSelling price
Main purposeBuilding a selling priceMeasuring profitability
FormulaProfit ÷ Cost × 100Profit ÷ Selling price × 100
$100 cost, $150 sale50%33.33%

Both percentages describe the same $50 gross profit. They differ because that profit is being compared with a different number.

What is markup?

Markup measures how much you add to a cost when setting a selling price.

Markup % = (Selling price − Cost) ÷ Cost × 100

If you already know the markup you want:

Selling price = Cost × (1 + Markup)

Example: adding a 40% markup

Suppose a product costs your business $200 excluding GST.

A 40% markup adds:

$200 × 40% = $80

The selling price is therefore:

$200 + $80 = $280

Your gross profit is $80.

The markup is 40% because the $80 profit represents 40% of the original $200 cost.

Markup is useful when you are building a selling price from a known cost, such as when pricing inventory, preparing a quote or marking up materials.

If you don't want to calculate this manually, you can use the BizCalc Markup Calculator.

What is margin?

Margin looks at the same transaction from the selling-price side.

It asks: What percentage of the selling price is gross profit?

Margin % = (Selling price − Cost) ÷ Selling price × 100

Using the previous example:

  • Cost: $200
  • Selling price: $280
  • Gross profit: $80
$80 ÷ $280 × 100 = 28.57%

So a 40% markup produces a 28.57% margin.

If you're checking the gross margin produced by a selling price, you can use the BizCalc Margin Calculator.

Why is a 50% markup not a 50% margin?

Suppose something costs you $100.

If you apply a 50% markup:

$100 × 50% = $50

The selling price becomes:

$100 + $50 = $150

Your gross profit is $50.

Markup calculation: $50 ÷ $100 = 50%

Margin calculation: $50 ÷ $150 = 33.33%

Markup compares profit with the cost. Margin compares the same profit with the selling price. For a normal profitable sale where the selling price is higher than the cost, the markup percentage will therefore be higher than the corresponding margin percentage.

Example showing that a 50% markup on a $100 cost produces a $150 selling price and a 33.33% margin
A 50% markup on $100 produces a $150 selling price and a 33.33% margin.

How do you achieve a 50% margin?

If your product costs $100 and you actually want a 50% gross margin, simply adding 50% will not work.

Selling price = Cost ÷ (1 − Target margin)

For a 50% margin:

$100 ÷ (1 − 0.50) = $100 ÷ 0.50 = $200

Check the result:

  • Selling price: $200
  • Cost: $100
  • Gross profit: $100
  • Margin: $100 ÷ $200 = 50%

To achieve a 50% margin on a $100 cost, you therefore need a 100% markup.

$100 costSelling priceProfitMarkupMargin
50% markup$150$5050%33.33%
50% margin$200$100100%50%
Example showing that a $100 cost requires a $200 selling price and 100% markup to achieve a 50% margin
A 50% margin means half of the selling price is gross profit, so a $100 cost requires a $200 selling price.

Why confusing margin and markup can lead to underpricing

The difference becomes more important when the same pricing error is repeated across multiple jobs or sales.

Suppose the direct cost of a job is $10,000 and you want a 30% gross margin.

If you mistakenly apply a 30% markup:

$10,000 × 1.30 = $13,000

Your gross profit is:

$13,000 − $10,000 = $3,000

But your actual margin is:

$3,000 ÷ $13,000 × 100 = 23.08%

You wanted a 30% margin but achieved only 23.08%.

What should the price have been?

$10,000 ÷ (1 − 0.30) = $10,000 ÷ 0.70 = $14,285.71

The pricing difference is approximately:

$14,285.71 − $13,000 = $1,285.71 per job

Using the exact calculation before rounding, repeating that error across 40 identical jobs produces a cumulative pricing shortfall of approximately $51,428.57.

That does not mean every business should target a 30% margin. Appropriate margins vary by industry, business model and cost structure. The example simply shows what happens when a target margin is mistakenly used as a markup.

Comparison showing how using a 30% markup instead of a true 30% margin underprices a $10,000 job by $1,285.71
Using a 30% markup on a $10,000 cost produces only a 23.08% margin and leaves the job $1,285.71 below the price required for a true 30% margin.

How do you convert markup to margin?

Margin = Markup ÷ (1 + Markup)

Use percentage as a decimal.

Example: 50% markup = 0.50; 0.50 ÷ 1.50 = 0.3333; therefore 50% markup = 33.33% margin.

MarkupEquivalent margin
25%20.00%
33.33%25.00%
42.86%30.00%
50%33.33%
66.67%40.00%
100%50.00%

How do you convert margin to markup?

Markup = Margin ÷ (1 − Margin)

Example: desired margin 40% = 0.40.

0.40 ÷ (1 − 0.40) = 0.40 ÷ 0.60 = 0.6667

So a 40% margin requires approximately a 66.67% markup.

If cost is $300:

$300 × 1.6667 ≈ $500

Check:

  • Selling price: $500
  • Cost: $300
  • Gross profit: $200
  • Margin: $200 ÷ $500 = 40%

When should you use markup and when should you use margin?

Both are useful, but they serve different purposes.

Use markup when building a price from cost

Markup is useful when your starting point is a known cost, such as pricing purchased stock, marking up materials, preparing cost-plus quotes or applying pricing multipliers to inventory or job costs.

Use margin when checking profitability

Margin is useful when you want to understand how much of the selling price remains as gross profit. It can help when reviewing product profitability, comparing jobs, analysing gross profit and checking whether selling prices are producing the intended result.

What about GST when calculating margin and markup?

For ordinary taxable sales, it is important to use figures consistently when comparing costs and selling prices.

For GST-registered businesses that are entitled to claim the relevant GST credits, using GST-exclusive cost and GST-exclusive selling price will usually give a clearer view of the underlying commercial margin.

Example

Suppose your GST-exclusive cost is $200 and you want a 40% margin.

$200 ÷ (1 − 0.40) = $333.33

GST at 10% is approximately $33.33, so the GST-inclusive selling price is approximately $366.66.

The commercial margin calculation is based on:

  • GST-exclusive selling price: $333.33
  • GST-exclusive cost: $200
  • Gross profit: $133.33
  • Gross margin: 40%

Use the BizCalc GST Calculator to move between GST-exclusive and GST-inclusive figures.

For consumer-facing pricing, Australian price-display rules generally require businesses to show the minimum total price as a single figure, including taxes and unavoidable charges. Different circumstances can apply to business-to-business pricing and to GST-free or input-taxed supplies, so the GST treatment of a particular transaction should be checked where necessary.

Margin is not the same as net profit

In product and job-pricing discussions, margin usually refers to gross profit margin.

Gross margin shows what remains after the relevant direct costs have been deducted. It does not mean that the same percentage becomes net profit.

The business may still need to cover operating expenses such as administration, insurance, software, premises and other overheads.

That is why a business can have a healthy gross margin but a much lower net profit margin.

Is there a good margin every business should target?

No single margin is appropriate for every business.

Suitable margins vary according to industry, business model, direct costs, overheads, sales volume and pricing strategy.

The ATO publishes small-business benchmarks for selected industries that can help businesses compare certain cost and expense ratios with similar businesses, but these should not be treated as prescribed profit-margin targets.

FAQs

Is a 50% markup the same as a 50% margin?
No. On a $100 cost, a 50% markup produces a $150 selling price and a $50 profit. That is a 33.33% margin. To achieve a 50% margin on a $100 cost, the selling price must be $200, equivalent to a 100% markup.
What markup gives a 30% margin?
A 30% margin requires approximately a 42.86% markup. For example, a $100 cost would require a selling price of approximately $142.86.
What margin does a 25% markup produce?
A 25% markup produces a 20% margin. If something costs $100 and sells for $125, the $25 profit is 25% of the $100 cost and 20% of the $125 selling price.
Can markup be more than 100%?
Yes. A 100% markup means the selling price is twice the cost. For example, $50 cost + 100% markup = $100 selling price. That produces a 50% margin.

The simple way to remember margin vs markup

The difference comes down to what you compare the profit with:

  • Markup compares profit with cost.
  • Margin compares profit with the selling price.

If you're building a selling price from your costs, use the BizCalc Markup Calculator. If you're checking how much of the selling price remains as gross profit, use the BizCalc Margin Calculator.

Understanding the distinction helps prevent a target margin from accidentally being applied as a markup and producing a lower selling price than intended.

Sources & References

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General information only. Pricing, GST and business performance can depend on individual circumstances. Consider obtaining advice from a registered Australian tax or BAS agent, accountant or legal adviser where appropriate.