How do you calculate markup price?

Multiply cost by one plus the markup percentage. At $8.50 cost and 45 percent markup, the price is 8.50 x 1.45 = $12.325 per unit. Markup is always expressed as a percentage of cost, not of the selling price.

What is the difference between markup and margin?

Markup is profit as a percent of cost; margin is profit as a percent of price. They are not the same: a 45 percent markup on $8.50 gives $12.325, while a 30 percent target margin needs $12.143. The same cost yields different prices because the base differs.

How do you price for a target margin?

Divide cost by one minus the margin. For a 30 percent margin on $8.50 cost, price = 8.50 / 0.70 = $12.143 per unit. Pricing for margin guarantees the profit share of revenue, which markup alone does not.

What markup gives a 30 percent margin?

A 30 percent margin requires about a 42.9 percent markup. That is why the margin price ($12.143) sits just below the 45 percent markup price ($12.325) in the example, the 45 percent markup actually delivers slightly more than a 30 percent margin.

How is total revenue calculated here?

Multiply the unit price by quantity. At the $12.325 markup price across 2,500 units, markup revenue is $30,812.50; at the $12.143 margin price, margin revenue is $30,357.14. The roughly $455 gap shows how a small per-unit difference scales across a run.

Is a 45 percent markup good for a machine shop?

It depends on overhead, but 30 to 50 percent markup is common for material-and-labor job work, with specialty or low-volume work running higher. The key is confirming the markup clears your true loaded cost and target margin, not just the raw material cost.

Costing calculator

Manufacturing Markup Calculator

Markup is the amount added to unit cost to set a selling price, expressed as a percentage of cost, and it is the everyday lever shop owners and estimators pull to quote parts. This calculator does double duty: it shows the price from a cost-plus markup and the price needed to hit a target profit margin, so you can see why a 45 percent markup does not equal a 45 percent margin. Job shops, machine shops, and fabricators rely on it to quote consistently and avoid the classic trap of confusing markup with margin. Pricing a 2,500-piece run a few cents wrong per part compounds fast, which is why getting markup and margin straight protects the whole job's profit.

What this calculator does

Convert manufacturing cost into selling price using markup or target margin methods.
Use when pricing a part from known cost and deciding between markup and margin targets.
It computes the markup-based price, the margin-based price, and total revenue at a given quantity from a unit cost, markup percent, and target margin percent.

Formula used

Markup price = cost × (1 + markup)
Margin price = cost ÷ (1 − margin)
Revenue = price × quantity

Inputs explained

Cost: undefined
Markup: undefined
Target margin: undefined
Quantity: undefined

How to use the result

Use it when quoting a part or run, checking whether your standard markup actually delivers the margin you want, or comparing cost-plus to margin-target pricing.
It treats cost as a single fixed number per unit, so it does not account for volume cost breaks, scrap, or overhead allocation that can shift true cost on larger runs.

Current U.S. benchmarks

U.S. manufacturing runs at 75.6% of capacity (Federal Reserve, May 2026). New factory orders are up 2.3% year over year (Census).

Common questions

How do you calculate markup price? Multiply cost by one plus the markup percentage. At $8.50 cost and 45 percent markup, the price is 8.50 x 1.45 = $12.325 per unit. Markup is always expressed as a percentage of cost, not of the selling price.
What is the difference between markup and margin? Markup is profit as a percent of cost; margin is profit as a percent of price. They are not the same: a 45 percent markup on $8.50 gives $12.325, while a 30 percent target margin needs $12.143. The same cost yields different prices because the base differs.
How do you price for a target margin? Divide cost by one minus the margin. For a 30 percent margin on $8.50 cost, price = 8.50 / 0.70 = $12.143 per unit. Pricing for margin guarantees the profit share of revenue, which markup alone does not.
What markup gives a 30 percent margin? A 30 percent margin requires about a 42.9 percent markup. That is why the margin price ($12.143) sits just below the 45 percent markup price ($12.325) in the example, the 45 percent markup actually delivers slightly more than a 30 percent margin.
How is total revenue calculated here? Multiply the unit price by quantity. At the $12.325 markup price across 2,500 units, markup revenue is $30,812.50; at the $12.143 margin price, margin revenue is $30,357.14. The roughly $455 gap shows how a small per-unit difference scales across a run.

Last reviewed 2026-05-12.