The demand curve keeps the same slope at every point.
Chapter 4 · Focused interactive companion
One demand line.
Changing responsiveness.
Move one price point down a straight-line demand curve. Watch elasticity fall, total revenue rise to a maximum, and then turn downward.
- 1linked lab
- 2synchronized charts
- 8retrieval questions
Constant slope does not mean constant elasticity
Move along the linear demand curve
The weekly demand for digital-media studio sessions is fixed at . Only price changes. Quantity, point elasticity, classification, and total revenue update together.
Substitute the selected price to find quantity demanded.
The changing ratio P/Q makes elasticity fall down the line.
One selected market point
Demand and revenue move together
The total-revenue test
See why revenue rises, peaks, and falls
Total revenue is price multiplied by quantity. A price cut lowers revenue per unit but sells more units. Elasticity tells which percentage effect is larger.
Quantity rises by a larger percentage than price falls.
The opposing percentage effects balance at the midpoint.
Quantity rises by a smaller percentage than price falls.
| Price | Quantity | Elasticity | Total revenue | Region |
|---|---|---|---|---|
| 75 SAR | 125 | 3.00 | 9,375 SAR | Elastic |
| 50 SAR | 250 | 1.00 | 12,500 SAR | Unit elastic |
| 25 SAR | 375 | 0.33 | 9,375 SAR | Inelastic |
Retrieval practice
Check the elasticity–revenue logic
Use the linked charts and calculations above to answer each question.
Chapter 4 · Elasticity and total revenue