The price elasticity of demand measures how the quantity demanded of a good responds to a change in its price. It is defined as the percentage change in quantity demanded divided by the percentage change in price:
E_d = \(\frac{\%\Delta Q_d}{\%\Delta P}\)
In this scenario, the price of the good decreases from Rs 30 to Rs 25, but the quantity demanded does not change. Let's break down the calculation:
Variable | Initial Value | New Value |
---|---|---|
Price | Rs 30 | Rs 25 |
Quantity Demanded | Q (unchanged) | Q |
Step 1: Calculate the percentage change in price:
\(\%\Delta P = \frac{\text{New Price} - \text{Old Price}}{\text{Old Price}} \times 100 = \frac{25 - 30}{30} \times 100 = -16.67\%\)
Step 2: Calculate the percentage change in quantity demanded:
\(\%\Delta Q_d = \frac{\text{New Quantity} - \text{Old Quantity}}{\text{Old Quantity}} \times 100 = \frac{Q - Q}{Q} \times 100 = 0\%\)
Step 3: Calculate the price elasticity of demand using the formula:
E_d = \(\frac{0\%}{-16.67\%} = 0\)
Since the price elasticity of demand is 0, the demand is Perfectly Inelastic. This indicates that the quantity demanded does not change regardless of the price change.
Consider the following statements:
Statement 1: The new classical policy ineffectiveness proposition asserts that, systematic monetary policy and fiscal policy actions that change aggregate demand will not affect output and employment even in short run.
Statement 2: According to Real Business Cycle (RBC) model, the aggregate economic variables are the outcomes of the decisions made by many individual agents acting to maximize their utility subject to production possibilities and resource constraints.
For a closed economy with no government expenditure and taxes, the aggregate consumption function (\(C\)) is given by: \[ C = 100 + 0.75 \, Y_d \] where \( Y_d \) is the disposable income. If the total investment is 80, the equilibrium output is ____________ (in integer).