Price Elasticity of Demand Calculator
Enter original and new price/quantity values to calculate elasticity. The midpoint method is generally preferred because it avoids direction bias.
PED = [ (Q2 - Q1) / ((Q1 + Q2) / 2) ] ÷ [ (P2 - P1) / ((P1 + P2) / 2) ]
What Is Price Elasticity of Demand?
Price elasticity of demand (PED) measures how sensitive customer demand is to a change in price. In plain English: if you raise or lower your price, how much does quantity demanded move in response?
It helps answer practical questions like:
- Will a price increase grow revenue or hurt it?
- Should we discount this product?
- How much pricing power does our business actually have?
How to Interpret the Result
Your PED value can be positive or negative. In most markets, demand slopes downward, so PED is usually negative. Many analysts use the absolute value to classify elasticity.
- |PED| > 1: Elastic demand (customers are quite price-sensitive)
- |PED| = 1: Unit elastic demand
- |PED| < 1: Inelastic demand (customers are less price-sensitive)
- |PED| ≈ 0: Perfectly inelastic (rare, near-fixed demand)
Revenue Rule of Thumb
- If demand is elastic, raising price tends to reduce total revenue.
- If demand is inelastic, raising price tends to increase total revenue.
- If demand is unit elastic, total revenue is approximately unchanged.
Step-by-Step PED Calculation
1) Gather two observations
You need an original and a new value for both price and quantity demanded:
- Original price (P1) and new price (P2)
- Original quantity (Q1) and new quantity (Q2)
2) Compute percentage changes
With the midpoint method, percentage changes are based on the average of old and new values, which avoids getting different answers when reversing direction.
3) Divide quantity % change by price % change
PED = (% change in quantity demanded) / (% change in price)
4) Classify and apply
Once you have PED, classify the demand curve (elastic/inelastic/unit elastic), then decide whether a price move is likely to help revenue.
Worked Example
Suppose price rises from $10 to $12, and quantity demanded falls from 500 to 420.
- %ΔQ (midpoint) = (420 − 500) / ((500 + 420)/2) = −80/460 = −0.1739
- %ΔP (midpoint) = (12 − 10) / ((10 + 12)/2) = 2/11 = 0.1818
- PED = −0.1739 / 0.1818 = −0.9565
The absolute value is 0.9565, which is close to 1 but slightly inelastic. That suggests a small price increase may be near the revenue-maximizing region, though real decisions should still consider competition, customer segments, and long-run effects.
What Drives Elasticity in Real Markets?
- Availability of substitutes: More alternatives usually means more elastic demand.
- Necessity vs luxury: Necessities tend to be less elastic than discretionary items.
- Budget share: Expensive items that consume a large income share are often more elastic.
- Time horizon: Demand is often more elastic in the long run as buyers adjust behavior.
- Brand loyalty: Strong differentiation can make demand more inelastic.
Common Mistakes to Avoid
- Using revenue change alone to infer elasticity without isolating other factors.
- Ignoring promotions, seasonality, or competitor moves when comparing two periods.
- Mixing customer segments with very different sensitivities into one average.
- Forgetting that a positive PED may indicate atypical goods or noisy data.
Final Takeaway
Price elasticity of demand is one of the most practical tools in economics. Use it to move from guesswork to evidence-based pricing. Start with midpoint PED for cleaner comparisons, classify elasticity with the absolute value, and always interpret results in context (market, segment, and timing).
If you want better decisions, calculate PED regularly and pair it with experiments, cohort-level analysis, and competitive intelligence.