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Price Elasticity Calculator

Calculate price elasticity of demand. Measure how sensitive demand is to price changes.

Price elasticity of demand measures how much quantity demanded responds to a price change, calculated as the percentage change in quantity divided by the percentage change in price: Elasticity = (% Change in Quantity) / (% Change in Price). Because price and quantity typically move in opposite directions for ordinary goods (raise the price, demand falls), the result is usually negative — a value of -2 means a 1% price increase corresponds to roughly a 2% drop in quantity demanded. Economists classify the result by magnitude, ignoring the sign: an absolute value above 1 is "Elastic" (quantity is more sensitive to price than the price change itself — a 10% price hike costs you more than 10% of your unit sales), an absolute value below 1 is "Inelastic" (demand barely reacts), exactly 1 is "Unit Elastic" or "Unitary" (the percentage changes match exactly), and a quantity change of exactly 0 alongside a real price change is "Perfectly Inelastic" (quantity does not respond to price at all). If you enter the same price twice, elasticity is mathematically undefined — there's no price change to divide by, so any quantity movement you entered can't be attributed to a price effect; this calculator labels that case "Undefined (No Price Change)" rather than guessing. This calculator computes point elasticity measured against your initial price and quantity — it is a measure of one specific change between exactly two price/quantity observations, not a property of the whole demand curve, so the same product can show a different elasticity figure depending on which two price points you compare, and even reversing which observation you call "initial" versus "new" for the same two points changes the result (this is a point measure anchored to the starting values, not a symmetric "arc" measure). Elastic demand matters most for pricing strategy: when demand is elastic, cutting price can raise total revenue (the volume gain outweighs the per-unit loss), while raising price loses more in volume than it gains in margin; inelastic demand reverses both of those relationships.

Inputs

$
$

Results

Price Elasticity

-1

Elasticity TypeUnitary
Price Change20%
How to Use This Calculator
  1. Enter initial price and new price after the change.
  2. Enter initial quantity sold and new quantity sold at the new price.
  3. Review Price Elasticity of Demand, Elasticity Type, and Price Change.
  4. A value below -1 (elastic) means revenue falls when price rises; above -1 (inelastic) means revenue rises.

How the result changes with New Price

New PricePrice Elasticity
$1,000.00-0.002
$3,500.00-0.001
$6,500.00-0
$9,000.00-0

What each input means

Initial Price
Original price of the product.
New Price
New price of the product.
Initial Quantity
Quantity sold at initial price.
New Quantity
Quantity sold at new price.

How this is calculated

Worked example, using the default values

  1. Identify Input Parameters
    4 parameters
    Initial Price = 10, New Price = 12, Initial Quantity = 1000, New Quantity = 800 = 4 input(s) provided
  2. Calculate Price Elasticity
    Price Elasticity
    -1 = -1
  3. Calculate Elasticity Type
    Elasticity Type
    Unitary = Unitary
  4. Calculate Price Change
    Price Change
    20 = 20%

Engine last updated . Checked against 2 independently-derived tests how we verify calculators.

Frequently Asked Questions

Why is my elasticity result a negative number?

For most goods, price and quantity move in opposite directions — a price increase reduces quantity demanded, and a price decrease increases it — so the ratio of their percentage changes comes out negative. This is normal and expected for typical products; economists usually discuss elasticity by its absolute value (ignoring the negative sign) when classifying it as elastic, inelastic, or unitary.

What does it mean if demand is classified as 'Elastic'?

Elastic means the absolute value of elasticity exceeds 1 — quantity demanded changes by a larger percentage than the price did. A 10% price increase that causes a 25% drop in units sold is elastic (elasticity magnitude 2.5), and it's a warning sign for pricing strategy: raising price further will likely reduce total revenue, since the volume lost outweighs the extra margin per unit.

How is 'Perfectly Inelastic' different from just 'Inelastic'?

Perfectly Inelastic (elasticity exactly 0 with a real, nonzero price change) means quantity demanded didn't change at all between the two price points you entered — customers bought the identical quantity regardless of the price change, which is rare in practice and typically only holds for necessities with no substitutes over a narrow price range. Ordinary "Inelastic" (elasticity magnitude between 0 and 1) means quantity did respond to price, just proportionally less than the price moved. If instead you entered the SAME price for both fields, that's a different case entirely — see the next question.

Why does it say 'Undefined (No Price Change)' instead of giving me an elasticity number?

Elasticity is quantity change divided by price change, so if you enter the same value for Initial Price and New Price, that division is by zero and the result is mathematically undefined — not zero. This is the opposite end of the scale from "Perfectly Inelastic": there, quantity stayed flat despite a real price change; here, there was no price change to measure a response against at all, even if the quantity you entered did move.

Does this calculator model an entire demand curve?

No — it computes point elasticity between exactly the price/initial-quantity and new-price/new-quantity pair you enter, measured against your initial values. A single product's true demand curve can have different elasticity at different price levels, so comparing a different pair of prices for the same product can produce a different elasticity figure than the one shown here — and because this is a point measure rather than a symmetric one, even swapping which observation you label "initial" versus "new" for the same two price points changes the result.

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