Compare Two Prices
Enter the previous and updated prices to measure both the absolute and percentage change.
Compare an old price with a higher new price to find both the money increase and the percentage rise.
Price Increase
Price increase compares an old selling price with a new selling price. It is different from markup, which compares cost price with selling price.
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A Price Increase Percentage Calculator measures how much a price has risen from its earlier value. It compares the original price with the updated price and expresses the change as a percentage of the starting amount.
This calculation is useful when products, services, subscriptions, bills, rent, supplier charges, or operating expenses become more costly. For broader old-to-new comparisons, use the Percentage Change Calculator. For increases in any value, the Percentage Increase Calculator follows the same core method.
When a product moves from $50 to $65, the dollar increase is $15. Compared with the original $50 price, that change equals a 30% price increase.
Open the online tool and compare the old price with the new price instantly.
Calculate Price IncreaseThis calculator finds the percentage rise between an earlier price and a newer price. It shows the amount added, how much higher the updated price is, and the scale of the increase relative to the original price.
Price-increase percentages are commonly used in shopping, ecommerce, retail management, supplier negotiations, rent reviews, budgeting, accounting, inflation monitoring, and business planning.
Enter the previous and updated prices to measure both the absolute and percentage change.
Track higher supplier charges, subscriptions, rent, utilities, and everyday spending.
Evaluate how a proposed selling price differs from the current one before applying it.
An old price of $100 and a new price of $125 produce a $25 increase, equal to a 25% rise.
The old price is the calculation base because the increase is measured from the amount at which the price started.
Price increase percentageThe old price is the earlier value, the new price is the updated value, and subtracting the two gives the increase amount.
New price after a known increaseA 15% increase on $100 is 100 × 1.15 = 115. The revised price is therefore $115.
Enter the two prices in the online Price Increase Percentage Calculator to see the percentage and amount.
Use the CalculatorStart with the earlier amount. Example: $80.
Record the updated amount. Example: $100.
Subtract the old price from the new price: 100 − 80 = 20.
Compare the increase with the original base: 20 ÷ 80 = 0.25.
Multiply by 100: 0.25 × 100 = 25%. The price rose from $80 to $100 by 25%.
A product rises from $40 to $50. The difference is $10, and (10 ÷ 40) × 100 = 25%. The selling price increased by 25%.
Monthly rent changes from $900 to $990. The increase is $90, and (90 ÷ 900) × 100 = 10%. The rent rose by 10%.
A material previously cost $18 per unit and now costs $22.50. The increase is $4.50, and (4.50 ÷ 18) × 100 = 25%. The business can use this result when reviewing prices, negotiating, or reducing other costs.
A monthly plan rises from $12 to $15. The $3 change equals (3 ÷ 12) × 100 = 25%. Although the dollar amount is small, the relative increase is substantial.
A product costs $250 and is raised by 12%. Calculate 250 × 1.12 = 280. The new price is $280, which is $30 higher.
Provide the earlier price and the updated price, then calculate the result. The tool returns both the price difference and the percentage increase.
The amount before the increase. It may also be described as the original, previous, base, or starting price.
The amount after the increase. It may also be called the updated, current, raised, or final price.
The actual money difference found by subtracting the old price from the new price.
The size of the increase relative to the old price, expressed as a percentage.
With an old price of $60 and a new price of $75, the increase is 25%.
Compare the same product, package size, currency, unit, and price basis. A comparison is misleading when one amount includes tax or fees and the other does not.
These two results are related, but each communicates something different.
This is the actual amount added. For example, $120 − $100 = $20.
This shows the increase relative to the starting price. For example, $20 ÷ $100 × 100 = 20%.
Both are valuable. A $20 increase may be minor on a $1,000 item but very large on a $40 item. The percentage supplies that missing context.
Price increase, markup, and profit margin can appear similar, but each uses a different comparison base.
| Calculation | What It Compares | Best Tool |
|---|---|---|
| Price increase | Old selling price versus new selling price | Price Increase Percentage Calculator |
| Markup | Cost price versus selling price | Markup Calculator |
| Profit margin | Profit versus selling price or revenue | Profit Margin Calculator |
Use price increase percentage for an old-versus-new selling price. Use the Markup Calculator when setting a selling price from cost.
Review product updates, seasonal changes, supplier-driven adjustments, and revised selling prices. For markdowns, use the Discount Calculator or Sale Price Calculator.
Measure supplier increases and judge whether a cost movement is limited, moderate, or serious.
Track changing grocery, subscription, utility, transport, housing, and household expenses.
Compare old rent with new rent and understand lease adjustments or annual increases.
Monitor increases in materials, labor, packaging, freight, energy, and equipment costs.
Review how added charges affect final prices. For tax calculations, use the Sales Tax Calculator, VAT Calculator, or GST Calculator.
Divide by the original price, not the updated one.
Convert currencies first rather than comparing unlike money values.
Use identical models, services, plans, or specifications.
Compare per-unit prices when package weights or quantities differ.
Ensure both prices either include or exclude the same taxes and fees.
Keep full precision throughout the working and round the final output.
Remember that markup begins with cost, while price increase begins with the old selling price.
Each later increase applies to the already-updated price, so repeated percentages should not simply be added.
Two successive 10% increases produce 1.10 × 1.10 = 1.21, which is a total rise of 21%, not 20%. The Compound Percentage Change Calculator is designed for this situation.
The correct base is the old price: (New Price − Old Price) ÷ Old Price × 100.
A $10 rise from $20 to $30 is 50%, while the same $10 rise from $200 to $210 is only 5%.
When quantities differ, calculate and compare the unit price before measuring the increase.
A fair comparison requires both amounts to follow the same tax and fee basis.
Markup compares cost with selling price; price increase compares an old selling price with a new one.
A second increase applies to the first revised amount, so compound the changes rather than adding the rates.
It compares an original price with an updated price and expresses the rise as a percentage of the original amount.
Subtract the old price from the new price, divide by the old price, and multiply the result by 100.
The difference is $20. Dividing $20 by $80 and multiplying by 100 gives a 25% increase.
Multiply the old price by 1.10. For example, $50 × 1.10 gives a new price of $55.
Multiply the original amount by 1.15. A $200 price becomes $230.
It is the positive-growth form of percentage change. When the new price is lower, the result is a price decrease instead.
No. A price increase compares two selling prices, while markup compares cost with selling price. Use the Markup Calculator for markup.
The increase equals one quarter of the old price. A $100 item with a 25% rise becomes $125.
Subtract the previous rent from the new rent, divide by the previous rent, and multiply by 100. For example, rent rising from $1,000 to $1,100 is a 10% increase. The Rent Increase Percentage Calculator provides a dedicated version.
Yes. When the new price is more than twice the old price, the increase is over 100%. A move from $50 to $120 equals 140%.
That is a decrease rather than an increase. Use the Percentage Decrease Calculator to measure the drop.
It is the starting point from which the price moved, so the increase must be measured relative to that value.
Use these tools for price movements, discounts, sale pricing, markup, profit, and tax calculations.
Measure growth from an original value.
Compare an original value with a newer one.
Find how much a value has fallen.
Compare two independent values without assigning a starting point.
Calculate the savings produced by a discount.
Find the selling price after a markdown.
Calculate markup from product cost and selling price.
Measure profit as a percentage of revenue.
Calculate sales tax and the final customer price.
Calculate VAT-inclusive and VAT-exclusive prices.
A Price Increase Percentage Calculator gives a clear view of how much a price has gone up. It can be used for products, rent, supplier expenses, subscriptions, bills, fees, and other business or household costs.
Enter the old price and the new price to see both the percentage rise and the money difference.
Open Price Increase Percentage Calculator