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A local cafe recently raised its price of sandwiches from $4 to $5
A local cafe recently raised its price of sandwiches from $4 to $5. This caused the number of sandwiches sold to decrease from 5,000 to 4,000 per month.
- Over this price range what was the elasticity of demand for the sandwiches?
- What was the degree of elasticity for this sandwich?
- A 1% change in the price of this sandwich led to a change in quantity demanded of?
- What happened to the cafe's total revenue as it raised its price?
Expert Solution
The formula for elasticity of demand is Ed = ((Qd2 - Qd1 ) / Qd1) / ((P2 - P1) / P1), where Ed refers to the price elasticity of demand.
Here:
- Qd1 = Original quantity demanded
- Qd2 = Quantity demanded after the change in price
- P1 = Original price
- P2 = Price after change
Let's perform the calculations:
Ed = ((4000 - 5000) / 5000) / (($5 - $4) / $4)
Ed = (-1000 / 5000 / -$1) / $4
Ed = 20 / 25
Ed = .8
The calculated elasticity is .8, which means that for every $1 increase in price over this price range, there will be a 20% decline in the number of sandwiches sold. Because the coefficient of elasticity (.8) is less than 1, we can say that the demand is inelastic over the price range. That means that the change in quantity demanded is less than the change in price.
The revenue of the cafe was originally 5,000 sandwiches @ $4 each, or $20,000. After the change in price, the revenue was 4,000 sandwiches at $5 each, which is also $20,000.
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