35% Markup to Margin: a 35% markup is a 25.9% margin

At 35% markup the selling price is cost × (1 + 35/100), and the margin, the share of the price that is profit, is 25.9%. Everything below is derived from that one line.

35% markup = 25.9% margin

Check any cost at 35% markup

Selling price
Gross profit
Margin
Markup

Prefilled with this page's numbers. Change either field; results update instantly and nothing is sent anywhere.

The formula

margin = markup ÷ (100 + markup) × 100
35 ÷ 135 × 100 = 25.9%

The reason 35% turns into 25.9% is the denominator. Profit stays the same, $22.66 on a $64.75 item, but markup measures it against the $64.75 you paid while margin measures it against the $87.41 the customer paid. A bigger denominator makes a smaller percentage.

Price table at 35% markup

Every row adds 35% to the cost. The margin column is the same on every line, 25.9%, because margin depends only on the percentage, not on the amount.

Cost Price at 35% markup Gross profit Margin
$5.00$6.75$1.7525.9%
$10.00$13.50$3.5025.9%
$25.00$33.75$8.7525.9%
$50.00$67.50$17.5025.9%
$100.00$135.00$35.0025.9%
$250.00$337.50$87.5025.9%
$500.00$675.00$175.0025.9%
$1,000.00$1,350.00$350.0025.9%
$2,500.00$3,375.00$875.0025.9%
$10,000.00$13,500.00$3,500.0025.9%

Markups near 35%

From 25% to 45% markup the margin moves from 20% to 31%: each two-point step in markup is worth less than two points of margin at this level, and the gap widens as the markup grows. The multiplier column is what you type into a spreadsheet to price a cost list.

Markup Margin Price multiplier
25%20%1.25×
27%21.3%1.27×
29%22.5%1.29×
31%23.7%1.31×
33%24.8%1.33×
35%25.9%1.35×
37%27%1.37×
39%28.1%1.39×
41%29.1%1.41×
43%30.1%1.43×
45%31%1.45×

Worked example

Suppose the landed cost is $64.75. Marking it up by 35% gives a price of $87.41 and a gross profit of $22.66. Divide the profit by the price and you get 25.9%: that is the margin a bank or a marketplace dashboard will show for the same sale.

Why the two percentages differ

The expensive mistake is quoting 35% markup to someone who hears 35% margin. If a distributor asks for a "35% margin" and you give them 35% markup, they receive 25.9% and the relationship starts with a dispute over 9.1 points of margin per sale.

When to use markup, when to use margin

Use markup for the mechanics of pricing and margin for the decision. The mechanics: $64.75 × 1.35 = $87.41. The decision: does keeping 25.9% of $87.41 pay for everything that is not the product? If it does not, the markup is too low, whatever the competition charges.

Do not confuse this with the 35% margin page. To keep 35% of the price you need a 53.8% markup; the 35% markup on this page keeps only 25.9%.

See the mirror page: what markup gives a 35% margin.

Frequently Asked Questions

Is 35% markup a good markup?

It depends on what 25.9% of each sale has to cover. If overheads (rent, wages, marketing, payment fees) are less than 25.9% of revenue, the line is profitable; if they are more, 35% markup is too low for that business, whatever competitors charge.

Is a 35% markup the same as a 35% margin?

No. A 35% markup produces a 25.9% margin. Markup is profit divided by cost; margin is the same profit divided by the selling price, so the margin percentage is always lower than the markup percentage for the same sale.

What is the formula to convert 35% markup to margin?

Margin = markup ÷ (100 + markup) × 100. For 35%: 35 ÷ 135 × 100 = 25.9%. To go the other way, markup = margin ÷ (100 − margin) × 100.

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