Finance calculators

Price Increase Calculator

Updated Sep 7, 2026 By Jehan Wadia
Rate Formulas
Price Inputs
Applies to every monetary field and result.
$
The starting price before the increase.
%
Enter a negative value to model a price cut.
Results
New Price
Current Price
Increase Rate
Increase Amount
Price Multiplier
Step-by-Step Solution
Price Comparison
Compound / Multi-Step Increase
$
Whole number between 1 and 100.
%
Compound Results
Final Price
Total Increase Amount
Total Percentage Increase
Equivalent single one-time increase
Period Price at End Increase This Period Cumulative Increase Cumulative %
Compound Growth Over Periods
Step-by-Step Solution — Compound Increase

Introduction

The Price Increase Calculator shows you how much a price goes up. Type in a price and a percent, and it returns the new price. You can also enter an old price and a new price to find the percent change between them.

It answers everyday money questions. Maybe your rent went up, your favorite snack costs more, or you need to raise your own prices. Every answer comes with the steps behind it, so you can see how it was worked out.

There is also a compound section. It shows what happens when a price rises again and again, year after year. This is how inflation works over time, and small yearly jumps can add up to a big change. A chart and a table let you follow the growth period by period.

You can pick from eight currencies, like dollars, euros, pounds, or rupees. Enter a negative percent if you want to check a price drop instead.

How to use our Price Increase Calculator

Enter your price and the percent change, and the calculator shows the new price, the increase amount, the percentage change, a step-by-step solution, a chart, and a compound growth table.

Currency: Pick the money type you want, like USD, EUR, or GBP. Every price and result uses this symbol.

Calculation mode: Choose "Calculate New Price" if you know the percent increase. Choose "Find Percentage Increase" if you know both prices and want the percent change.

Current Price: In the first mode, type the price you have now, before the increase. It must be more than zero.

Increase %: Type the percent you want to add, such as 15. Use a minus sign, like -7.5, to show a price drop.

Original Price: In the second mode, type the older price. This is the starting point used to find the percent change.

New Price: Type the newer price. It can be higher or lower than the original price.

Starting Price (compound): Type the price you begin with for repeated increases, like a yearly rent or subscription cost.

Number of Periods: Type how many times the increase happens. Use a whole number from 1 to 100.

Increase % Per Period: Type the percent added each time, such as 5 for 5% per year. Each increase builds on the last one.

Period Name: Pick Year, Quarter, Month, Week, or Period. This only changes the labels in the table and chart.

Calculate and Reset: Press Calculate to see your results, or press Reset to clear all fields and start over.

What Is a Price Increase?

A price increase is when something costs more than it did before. The change is usually shown as a percent. If a coffee goes from $4.00 to $4.40, that is a 10% price increase. The extra $0.40 is the increase amount.

How to Calculate a Price Increase

There are two ways to work with price increases, and both use the same idea.

  • Find the new price: New Price = Old Price × (1 + Percent ÷ 100)
  • Find the percent change: Percent = (New Price − Old Price) ÷ Old Price × 100

Always divide by the old price. That is the baseline. If the answer is negative, the price went down instead of up.

Simple vs. Compound Price Increases

A single increase happens once. A compound increase happens again and again, and each new increase is built on the price from the period before.

Say a $100 item goes up 5% every year for 5 years. Simple math says 5 × 5% = 25%, or $125. But real compounding gives $127.63, which is a 27.63% total increase. The gap grows as the rate or the number of years grows. This is why small yearly raises in rent, tuition, or subscriptions add up fast.

Why Prices Go Up

  • Inflation: money buys less over time, so sellers charge more.
  • Higher costs: wages, materials, shipping, and rent all push prices up.
  • Demand: when many people want the same thing, prices climb.
  • Taxes and fees: new rules can add cost to a product.

In many countries, inflation runs near 2% to 3% a year in normal times. A price that only rises with inflation is not really getting more expensive in real terms.

Where People Use This

Shoppers use it to check if a sale or a hike is fair. Business owners use it to set new prices and see how much extra revenue a raise brings in. Renters use it to plan for lease increases. Freelancers use it to raise their rates. Anyone comparing an old price to a new one can use the same math.

Quick Examples

Old PriceIncreaseIncrease AmountNew Price
$50.0010%$5.00$55.00
$100.0015%$15.00$115.00
$1,200.003%$36.00$1,236.00
$80.00−5%−$4.00$76.00

Things to Watch For

A 20% increase followed by a 20% decrease does not bring you back to the start. $100 goes up to $120, then down to $96. Percent changes are not reversible, because the base changes each time. Also, a big percent on a small price can be less money than a small percent on a large price, so always look at the dollar amount too.


Formulas used

Increase amount from percentage
\text{Increase Amount} = P \times \frac{r}{100}
New price after percentage increase
\text{New Price} = P + P \times \frac{r}{100} = P \left(1 + \frac{r}{100}\right)
Percentage change between two prices
\text{Percentage Change} = \frac{P_1 - P_0}{P_0} \times 100
Price multiplier
\text{Multiplier} = \frac{P_1}{P_0} = 1 + \frac{r}{100}
Compounded final price after n periods
P_n = P_0 \left(1 + \frac{r}{100}\right)^n
Total compounded percentage increase
\text{Total \%} = \frac{P_n - P_0}{P_0} \times 100 = \left[\left(1 + \frac{r}{100}\right)^n - 1\right] \times 100
Simple (non-compounded) price after i periods
S_i = P_0 + P_0 \times \frac{r}{100} \times i

Frequently asked questions

How do you calculate a 10% price increase?

Multiply the old price by 0.10, then add that to the old price. Or multiply the old price by 1.10 in one step.

Example: $45 × 1.10 = $49.50. The increase amount is $4.50.

How much did prices go up if something went from $20 to $25?

The change is $5. Divide $5 by the old price of $20 to get 0.25, then multiply by 100.

That is a 25% increase.

Why does a 20% increase then a 20% decrease not return the original price?

Because the second percent uses a bigger base. $100 goes up 20% to $120. Then 20% off $120 is $24, leaving $96.

To undo a 20% increase you need a 16.67% decrease.

What is a normal yearly price increase?

In most normal years, prices rise about 2% to 3% because of inflation. Rent often rises 3% to 5% a year. Some contracts cap yearly raises at a set number.

A raise near inflation means the item is not really more expensive in real terms.

How do I raise my prices without losing customers?

Tips that work:

  • Keep the raise small, often 3% to 10%.
  • Tell people early, at least 30 days ahead.
  • Give a clear reason, like higher supply costs.
  • Raise prices for new customers first.
  • Add something extra so the value still feels fair.

What does compound price increase mean?

It means each increase is added on top of the last new price, not the first price.

A $100 item rising 5% a year for 5 years reaches $127.63, not $125. The extra $2.63 comes from compounding.

How do I find the original price before an increase?

Divide the new price by (1 + percent ÷ 100).

Example: a price is $115 after a 15% increase. $115 ÷ 1.15 = $100.

Do not subtract 15% from $115. That gives the wrong answer of $97.75.

How much will my rent be after a 5% increase?

Multiply your rent by 1.05.

Example: $1,500 × 1.05 = $1,575 a month. That is $75 more each month, or $900 more per year.

Is a price increase the same as inflation?

No. Inflation is the average rise across many goods and services in a whole economy. A price increase is one item going up.

An item can jump 10% while inflation is only 3%. That means the item got more expensive in real terms.

How do I calculate several price increases in a row?

Multiply the factors together instead of adding the percents.

Example: a 10% raise then a 5% raise on $200. That is $200 × 1.10 × 1.05 = $231. The total change is 15.5%, not 15%.

How do I figure out a price increase per unit?

Divide the total increase by the number of units.

Example: a case of 24 cans went from $12 to $15. The $3 increase spread over 24 cans is $0.125 per can, or about 12.5 cents.

How long does it take for prices to double at a set rate?

Use the Rule of 72. Divide 72 by the yearly percent.

At 3% a year, prices double in about 24 years. At 6%, about 12 years. It is an estimate, but it is close.

Why is my percent increase so big when the price is small?

Small prices have a small base, so tiny changes look huge as a percent.

A snack going from $1.00 to $1.50 is a 50% jump, but only 50 cents. A $2,000 laptop rising 5% is only 5%, but costs you $100 more.

Check both the percent and the money amount.