Margin Grove

Small tools for pricing.

Discount & profit

Calculate profit after a discount and the sales needed to keep the same gross profit.

USD

What it costs you.

Your price before sales tax.

The reduction from your original price. Enter a percentage.

Units sold at your original price.

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Back to inputs
$20.00

$25.00 less gross profit per item.

$100.00

per item

20%

of discounted price

Original profit

$45.00

per item

Profit given up

$25.00

per item

Sales needed to keep original gross profit
20→45units

You need 125% more unit sales to maintain gross profit. The percentage uses the rounded whole-sales count.

Before overhead, fees, and income tax.

A note in the margin

Profit absorbs the discount.

The original $45.00 gross profit becomes $20.00 per discounted sale. The sales comparison uses whole units rounded upward. Required sales are a mathematical comparison, not a prediction of demand.

Where the discounted price goes
Cost $80.00Profit $20.00
20% margin25% markup
Profit per sale = Discounted price − Cost

Compare your options

What would a smaller discount change?

Same cost, original price, and sales count. Choose a discount to use it in the calculator above.

Gross profit and total sales required at each discount
DiscountGross profitper saleSales neededin total
Full price$45.0020
 $32.5028
Selected$20.0045
 $7.50120

At 20%, you need 45 total sales — 25 extra compared with your original 20.

At zero profit or a loss per sale, more sales cannot recover the original gross profit. Cost per sale stays the same. Required sales are a comparison, not a forecast of demand; overhead, fees, and tax are not deducted separately.

Field notes

Compare the discount with the sales it would require

A discount reduces the price of every sale, including sales you might otherwise have made at full price. The comparison above shows the discounted sales needed to match the original total gross profit. Use it to judge the increase you would need, not to predict demand.

Total sales and extra sales are different

Consider a product or service costing $60 and selling for $100. Each sale leaves $40 in gross profit, so 10 full-price sales produce $400. A 10% discount lowers the price to $90 and profit to $30 per sale.

To reach at least $400, you need 14 sales in total, or 4 extra sales compared with the original 10.

The count rounds upward because it uses whole sales. Thirteen sales produce $390; fourteen produce $420. That extra $20 comes from rounding.

A larger discount changes the hurdle

At a 20% discount, profit falls to $20 per sale. You need 20 sales in total—10 extra—to match the original $400. At 30%, only $10 remains, requiring 40 sales in total, or 30 extra.

At 40%, the $60 selling price equals cost. Each sale contributes no gross profit, so additional sales cannot recover the original $400. A larger discount creates a gross loss per sale. If the original price already produces zero profit or a loss, there is no positive original profit to preserve.

Check whether the extra volume is practical

This comparison assumes the same cost per sale before and after the discount. It cannot compare a promotion that changes that cost. More sales may also need extra labor, packaging, delivery, or capacity. Overhead, payment fees, advertising expense, and tax are not deducted separately. Check these expenses and whether the extra sales are plausible before running a discount.