What is the correct order of price elasticity of demand moving upward on a straight line negatively sloped demand curve? (A) ep = 0 when price is 0 (B) ep > 1 (C) ep < 1 (D) ep = 1 (E) ep = ∞ Choose the correct answer from the options given below:
(A), (C), (B), (D), (E)
The question asks about the order of price elasticity of demand as we move upward along a straight-line negatively sloped demand curve. Price elasticity of demand measures how much the quantity demanded of a good changes in response to a change in its price.
For a straight-line demand curve, the price elasticity of demand is not constant; it varies along the curve. The formula for price elasticity of demand (\(e_p\)) is:
\[e_p = \left| \frac{\text{% change in quantity demanded}}{\text{% change in price}} \right|\]
On a straight-line demand curve, while the slope (\(\frac{\Delta Q}{\Delta P}\)) is constant, the ratio of price to quantity (\(\frac{P}{Q}\)) changes. This means elasticity changes along the curve.
Let's analyze the elasticity at different points on a typical straight-line demand curve, which slopes downward from left to right:
The question asks for the order of elasticity moving upward on the curve. Moving upward means starting from the point where the price is lowest (the X-intercept) and moving towards the point where the price is highest (the Y-intercept).
Let's list the elasticity values encountered as we move upward:
Therefore, the correct order of price elasticity values moving upward on a straight-line negatively sloped demand curve is:
\((A), (C), (D), (B), (E)\)
Let's compare our derived order with the provided options:
The order moving upward is \(e_p=0\), \(e_p < 1\), \(e_p = 1\), \(e_p > 1\), \(e_p = \infty\).
Matching this sequence to the options (A) through (E):
Sequence: \(e_p=0\) (\(A\)) \(\rightarrow\) \(e_p < 1\) (\(C\)) \(\rightarrow\) \(e_p = 1\) (\(D\)) \(\rightarrow\) \(e_p > 1\) (\(B\)) \(\rightarrow\) \(e_p = \infty\) (\(E\)).
The correct order is \((A), (C), (D), (B), (E)\).
| Position on Demand Curve (Moving Upward) | Description | Price Elasticity of Demand (\(e_p\)) | Corresponding Option |
|---|---|---|---|
| Bottom (X-intercept) | Price is 0, Quantity is Maximum | \(e_p = 0\) (Perfectly Inelastic) | (A) |
| Lower Half | Low Price, High Quantity | \(e_p < 1\) (Inelastic) | (C) |
| Midpoint | Intermediate Price and Quantity | \(e_p = 1\) (Unit Elastic) | (D) |
| Upper Half | High Price, Low Quantity | \(e_p > 1\) (Elastic) | (B) |
| Top (Y-intercept) | Price is Maximum, Quantity is 0 | \(e_p = \infty\) (Perfectly Elastic) | (E) |
| Elasticity Value | Location on Straight-Line Demand Curve | Option Label |
|---|---|---|
| \(e_p = 0\) | At the X-intercept (Price = 0) | (A) |
| \(e_p < 1\) | Lower half (between X-intercept and Midpoint) | (C) |
| \(e_p = 1\) | At the Midpoint | (D) |
| \(e_p > 1\) | Upper half (between Midpoint and Y-intercept) | (B) |
| \(e_p = \infty\) | At the Y-intercept (Quantity = 0) | (E) |
Price elasticity of demand is a crucial concept in economics for understanding consumer behavior and its impact on market outcomes. It helps predict how changes in price will affect total revenue.
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|---|---|
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