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Price Elasticity of Demand Calculator

Calculate how sensitive demand for your product is to a change in price.

Result

Price Elasticity of Demand
-0.6
Interpretation
Inelastic (demand is relatively insensitive to price)

About the Price Elasticity Calculator

The Price Elasticity of Demand Calculator measures how sensitive quantity sold is to a change in price, using the actual price and quantity figures from before and after a price change. It classifies the result as elastic, inelastic, or unit elastic, indicating whether demand reacts strongly or weakly to the price move. Businesses use it after a real or planned price change to understand whether raising or lowering price is likely to increase or decrease total revenue.

How It Works

You enter the original and new price along with the original and new quantity sold. The calculator computes the percent change in quantity and the percent change in price, then divides the percent change in quantity by the percent change in price to get elasticity. Based on the absolute value of that number, it labels demand as elastic when greater than 1, inelastic when less than 1, or unit elastic when exactly 1.

% Change in Quantity = (New Quantity - Original Quantity) / Original Quantity. % Change in Price = (New Price - Original Price) / Original Price. Price Elasticity of Demand = % Change in Quantity / % Change in Price.

Examples

Price Increase Reduces Quantity (Inelastic)

Price rises from $20 to $24, a 20% increase, while quantity falls from 1,000 to 880 units, a 12% decrease, giving an elasticity of -0.12 divided by 0.20, or -0.6. Since the absolute value is below 1, demand is classified as inelastic in this scenario.

Strongly Elastic Demand

A retailer drops price from $50 to $40, a -20% change, and sees quantity jump from 200 to 320 units, a 60% increase, producing an elasticity of 0.60 divided by -0.20, or -3.0. With an absolute value above 1, demand here is highly elastic.

Advantages

  • Turns real before-and-after sales data into a standardized elasticity figure that can be compared across products or time periods.
  • The elastic or inelastic classification gives an immediate, plain-language read on the result without needing to interpret the raw number.
  • Helps clarify whether a price change is likely to grow or shrink total revenue, since that depends on the elasticity, not just the direction of the price move.

Common Mistakes

  • Assuming a price increase always raises revenue, when if demand is elastic, quantity falls proportionally more than price rises, and total revenue actually declines.
  • Using data from a period where other factors (a competitor's move, a promotion, seasonality) also changed quantity, which contaminates the results and gives a misleading elasticity figure.
  • Ignoring the sign of the result and interpreting it as a positive relationship; a negative elasticity is the expected, normal outcome for most goods.

Edge Cases to Watch For

  • If original price or original quantity is zero or negative, the calculator returns an error, since both percent-change calculations use the original figures as the denominator.
  • If price didn't change at all (new price equal to original price), the calculator returns an error explaining that elasticity is undefined, since percent change in price would be zero and division by zero has no result.
  • This uses the simple percentage-change method based on the original values, not the midpoint or arc elasticity formula, so the result can differ depending on whether the price change is framed as an increase or the equivalent decrease; for large price swings this matters more than for small ones.

Common Use Cases

  • Retailers and product managers evaluating the likely revenue impact of a proposed price change.
  • Economics students and analysts calculating elasticity from real or textbook sales data.
  • Businesses reviewing the actual outcome of a past price change to understand how customers responded.
Written & fact-checked by the Calculateus TeamLast updated August 5, 2026How we verify our formulas

Frequently asked questions

Why is elasticity usually a negative number?

Demand curves typically slope downward - raising price usually reduces quantity sold, so the percent change in quantity and percent change in price move in opposite directions, making the ratio negative. Economists often discuss the absolute value, but the sign itself confirms the expected inverse relationship.

Conclusion

Price elasticity connects a price change directly to its effect on sales volume, which is the missing piece when deciding whether a price move helped or hurt revenue. Calculating it from real before-and-after figures gives a grounded answer instead of a guess.