Point Elasticity of Demand Formula:
| From: | To: |
Elasticity of demand measures how responsive the quantity demanded of a good is to changes in its price. It helps businesses understand consumer behavior and make optimal pricing decisions.
The calculator uses the point elasticity formula:
Where:
Explanation: The formula calculates the percentage change in quantity demanded resulting from a 1% change in price at a specific point on the demand curve.
Details: Understanding price elasticity helps businesses set optimal prices, predict revenue changes, and develop effective pricing strategies. It's crucial for revenue maximization and market analysis.
Tips: Enter the derivative dQ/dP from your demand equation, current price, and current quantity. All values must be valid (quantity cannot be zero).
Q1: What do different elasticity values mean?
A: |E_d| > 1 = elastic, |E_d| < 1 = inelastic, |E_d| = 1 = unit elastic. Negative values indicate normal demand relationship.
Q2: How do I find dQ/dP from a demand equation?
A: Differentiate your demand function Q = f(P) with respect to P. For linear demand Q = a - bP, dQ/dP = -b.
Q3: Why is elasticity important for pricing?
A: Elastic demand means price increases reduce revenue; inelastic demand means price increases raise revenue.
Q4: What factors affect demand elasticity?
A: Availability of substitutes, necessity vs luxury, time horizon, and proportion of income spent on the good.
Q5: How does elasticity relate to total revenue?
A: When demand is elastic, price and revenue move in opposite directions. When inelastic, they move together.