Percentage increase is the amount by which a value grows, expressed as a percentage of the original value.
Suppose a company’s monthly sales increase from $20,000 to $25,000. The numerical increase is $5,000, but that number alone does not show the size of the change relative to the original sales.
Calculating the percentage increase shows that sales grew by 25%. This makes it easier to compare the result with other periods, departments or companies.
The formula is:
Percentage increase = [(New value − Original value) ÷ Original value] × 100
You can also divide the calculation into two formulas:
Increase = New value − Original value
Percentage increase = (Increase ÷ Original value) × 100
The original value is the starting amount. The new value is the amount after the increase.
Use the following three steps.
Find the numerical increase:
Increase = New value − Original value
If sales increase from $40,000 to $52,000:
$52,000 − $40,000 = $12,000
The sales increase is $12,000.
Next, compare the increase with the starting value:
$12,000 ÷ $40,000 = 0.30
Always divide by the original value, not the new value. Using the new value is one of the most common percentage calculation errors.
Convert the decimal into a percentage:
0.30 × 100 = 30%
Therefore, sales increased by 30%.
The complete calculation is:
[($52,000 − $40,000) ÷ $40,000] × 100 = 30%
Percentage increase creates context around a change. A $10,000 increase may be significant for a small business but relatively minor for a large organization. A percentage shows the change in relation to the starting amount.
Professionals may use percentage increase to:
It can also help teams present results consistently across different periods or business units.
An employee’s annual salary increases from $50,000 to $54,000.
First, calculate the increase:
$54,000 − $50,000 = $4,000
Divide by the original salary:
$4,000 ÷ $50,000 = 0.08
Convert to a percentage:
0.08 × 100 = 8%
The employee received an 8% salary increase.
A store sells 800 units in April and 1,000 units in May.
[(1,000 − 800) ÷ 800] × 100
(200 ÷ 800) × 100 = 25%
The store’s unit sales increased by 25%.
A website receives 12,500 visitors in one month and 15,000 the following month.
[(15,000 − 12,500) ÷ 12,500] × 100
(2,500 ÷ 12,500) × 100 = 20%
Website traffic increased by 20%.
A product’s price rises from $80 to $92.
[($92 − $80) ÷ $80] × 100
($12 ÷ $80) × 100 = 15%
The price increased by 15%.
A marketing campaign generated 240 leads last quarter and 330 leads this quarter.
[(330 − 240) ÷ 240] × 100
(90 ÷ 240) × 100 = 37.5%
The number of leads increased by 37.5%.
A department’s budget increases from $175,000 to $196,000.
[($196,000 − $175,000) ÷ $175,000] × 100
($21,000 ÷ $175,000) × 100 = 12%
The department’s budget increased by 12%.
A company’s customer satisfaction score rises from 72 to 81.
[(81 − 72) ÷ 72] × 100
(9 ÷ 72) × 100 = 12.5%
The score increased by 12.5%.
This is different from saying the score increased by nine percentage points. Percentage change and percentage-point change are not the same measurement.
This distinction is important when comparing percentages.
Suppose a conversion rate rises from 20% to 25%.
The percentage-point increase is:
25% − 20% = 5 percentage points
The percentage increase is:
[(25 − 20) ÷ 20] × 100 = 25%
Therefore, the conversion rate increased by five percentage points, which represents a 25% increase relative to the original rate.
Using the correct term prevents readers from misinterpreting the result.
Percentage decrease measures a reduction from an original value.
The formula is:
Percentage decrease = [(Original value − New value) ÷ Original value] × 100
For example, if monthly expenses decline from $10,000 to $8,500:
[($10,000 − $8,500) ÷ $10,000] × 100
($1,500 ÷ $10,000) × 100 = 15%
Monthly expenses decreased by 15%.
You can also use the standard percentage-change formula:
Percentage change = [(New value − Original value) ÷ Original value] × 100
In this version, a positive result indicates an increase and a negative result indicates a decrease.
For the same example:
[($8,500 − $10,000) ÷ $10,000] × 100 = −15%
The negative sign shows that expenses decreased.
Sometimes you know the original value and percentage increase but need to calculate the new value.
Use this formula:
New value = Original value × (1 + Percentage increase as a decimal)
For example, a service currently costs $120 and its price will increase by 15%.
Convert 15% to a decimal:
15 ÷ 100 = 0.15
Add one:
1 + 0.15 = 1.15
Multiply by the original value:
$120 × 1.15 = $138
The new price is $138.
If you know the new value and percentage increase, use:
Original value = New value ÷ (1 + Percentage increase as a decimal)
For example, a salary is now $66,000 after a 10% increase:
$66,000 ÷ 1.10 = $60,000
The original salary was $60,000.
Simply subtracting 10% from the new salary would not produce the correct answer because the increase was calculated from the original value.
Suppose the original value is in cell A2 and the new value is in cell B2. Enter:
=(B2-A2)/A2
Then format the result as a percentage.
For example:
You do not need to multiply by 100 when the cell is formatted as a percentage. Doing both may produce an incorrect result of 2,500%.
To prevent an error when the original value is zero, you can use:
=IF(A2=0,"N/A",(B2-A2)/A2)
This displays “N/A” because a standard percentage increase cannot be calculated from a starting value of zero.
The denominator should be the original value. The formula measures the increase relative to the starting point.
A result such as 0.25 is a decimal. Multiply by 100 or apply percentage formatting to express it as 25%.
An increase from 100 to 120 is a numerical increase of 20 and a percentage increase of 20%.
An increase from 30% to 36% is six percentage points but a 20% relative increase.
Confirm which value occurred first. Reversing them changes both the sign and the result.
Percentage increase is undefined when the original value is zero because division by zero is not possible. Report the numerical increase or use another comparison method.
A percentage can show the scale of a change, but it does not explain why the change happened. Consider seasonality, market conditions, one-time events and changes in measurement methods.
The calculation is only the first step. To interpret the result, consider:
For example, a 40% sales increase may appear impressive, but it could result from an unusually low starting month. Comparing several periods provides more reliable context.
The percentage increase formula compares growth with an original value. By subtracting, dividing by the starting amount and multiplying by 100, you can measure changes accurately and explain results more clearly.

Calculating growth is useful, but stakeholders also need to understand what the numbers mean. Dokie is an AI presentation maker that can transform reports, spreadsheets, documents and notes into structured presentations with clear layouts and logical slide flow.
You can use Dokie to present sales growth, budget changes, campaign results or performance trends in a professional deck. After generating the presentation, you can revise the content, apply a consistent visual style and export it as an editable PPT file.
Yes. If a value grows from 50 to 125, the increase is 75. Dividing 75 by 50 produces 1.5, so the percentage increase is 150%.
The standard increase calculation may produce a negative result when the new value is lower. This indicates a percentage decrease.
The formula cannot calculate a percentage increase from zero because division by zero is undefined. Report the numerical change or explain that the value grew from zero.
No. Percentage increase compares a new value with an original value. Percentage difference compares two values without treating either one as the starting point.
The original value provides the baseline. Percentage increase measures the size of the growth relative to that starting amount.