Selling Price Calculator

A selling price calculator finds the amount a customer pays for a product or service once the original cost and a target profit are both accounted for. Two standard approaches set that profit target: profit margin, which expresses profit as a percentage of the selling price, and markup, which expresses profit as a percentage of the cost. The same percentage entered under each approach produces a different price, because the two are measured against different bases.

• The Cost / Purchase Price is what the item or service costs before profit is added. Decimals such as 12.50, fractions such as 3/4, mixed numbers such as 5 1/2, and values with currency symbols or commas are all accepted.
• A Desired Profit Margin is the target profit as a percentage of the eventual selling price; a Desired Markup is the target profit as a percentage of the cost. Only one of the two is used at a time, depending on which approach is being calculated.

Settings can add a Tax / VAT Rate to compute the customer-facing total including sales tax, adjust Decimal Places for output precision, and reveal a step-by-step formula view showing the derivation behind each result.

Selling Price shows the pre-tax price, Profit per Unit shows the dollar profit, and a complementary figure reports the reading under the other approach: a margin calculation also reports the equivalent markup, and a markup calculation also reports the equivalent margin, since both describe the same dollar profit measured against a different base. From a margin target, Selling Price equals Cost divided by (1 minus Margin divided by 100), and the margin must be less than 100 percent for the formula to resolve. From a markup target, Selling Price equals Cost multiplied by (1 plus Markup divided by 100).

A $50 cost with a 40 percent target illustrates the difference between the two approaches. Under margin mode, Selling Price = 50 / (1 - 0.40) = 50 / 0.60 = $83.33, and the $33.33 profit is 40 percent of that $83.33 selling price. Under markup mode, the same 40 percent target gives Selling Price = 50 x 1.40 = $70.00, and the $20.00 profit is 40 percent of the $50 cost, not of the selling price. The identical percentage produces two different prices depending on which base it is measured against.

Pricing decisions affect every business that sells goods or services. Knowing the exact selling price needed to hit a profit target eliminates guesswork and supports consistent margins across product lines.

• Retail Pricing: A store owner purchases inventory at wholesale cost and needs to set shelf prices that achieve a 40 percent margin. Entering the wholesale cost and 40 as the margin gives the exact retail price and confirms the dollar profit per unit before printing price tags.
• E-commerce Listings: An online seller factors in product cost, shipping supplies, and platform fees as total cost, then applies a target markup to arrive at a listing price. The complementary margin readout confirms the profit percentage retained per sale.
• Restaurant Menu Pricing: A chef knows the food cost for a dish and the house target of 65 percent gross margin. Entering the ingredient cost and margin percentage returns the menu price and per-plate profit.
• Freelance and Service Quoting: A consultant calculates the loaded cost of delivering a project and applies a 25 percent markup. The result is the quote to send the client, with profit broken out for review.
• Wholesale Distribution: A distributor buying from manufacturers marks up goods by a fixed percentage before selling to retailers. Entering each product's cost with the standard markup returns consistent wholesale prices.
• Tax-Inclusive Pricing: In jurisdictions that require displayed prices to include tax, entering the tax rate shows both the pre-tax selling price and the final customer-facing total, preventing margin erosion from overlooking tax.
• Product Line Comparison: A product manager enters costs for several items and tests different margin targets to build a pricing table. Switching between margin and markup reveals how the same dollar profit translates into different percentages depending on the base.
• Break-Even Verification: A margin of 0 percent confirms that the selling price equals the cost. Raising the margin incrementally from there finds the minimum price point that covers overhead.