Shrestha
11/28/2020
Figure 1. Shows demand curve
Figure 1 shows a demand curve with slope \(-80\)
\[\begin{align*} \text{slope of the demand curve} &= -\frac{\Delta P}{\Delta Q} \\ &= -80 \end{align*}\]
Since, \(\Delta P=-\$80\) when \(\Delta Q=1\), \[\begin{align*} \%\text{ change in }Q &= 100(\frac{\Delta Q}{Q}) = 100(\frac{1}{20}) = 5\% \\ \%\text{ change in }P &= 100(\frac{\Delta P}{P}) = 100(\frac{-80}{6400}) = -1.25\% \end{align*}\]
So, \[\begin{align*} \varepsilon &= -\frac{5}{-1.25} \\ &= 4 \end{align*}\]
Similarly, one can calcuate \(\epsilon\) at several points in Figure 1.
Demand is elastic if the elasticity is greater than 1, inelastic if it less than 1 and unit elastic if its equal to 1
A shop sells 20 hats per week at $10 each. When it increases the price to $12, the number of hats sold falls to 15 per week. Which of the following statements are correct?
Figure 2. A Firm Facing Elastic Demand
Figure 3. A Firm Facing Less Elastic Demand
Figure 4.
- choice 1. At E, demand curve D₁ is less elastic than D₂.
- choice 2. The elasticity is the same at A and C.
- choice 3. At E, both demand curves have the same elasticity.
- choice 4. The elasticity is higher at E than at B.
Suppose that in a small town a multinational retailer is planning to build a new superstore. Which of the following arguments could be correct?