Exercise 9.1
Using data from Table , plot the demand and supply curve at the three prices, i.e., ₹, ₹, and ₹150. Identify and mark excess demand and supply on the graph. Think about how equilibrium could be reached in these scenarios.
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Plot price on the y-axis (₹$\displaystyle 40$, ₹$\displaystyle 100$, ₹$\displaystyle 150$) and quantity on the x-axis ($\displaystyle 0$ to about $\displaystyle 45$ kg).
Demand points from Table $\displaystyle 9.3$: ($\displaystyle 38$ kg, ₹$\displaystyle 40$), ($\displaystyle 12$ kg, ₹$\displaystyle 100$), ($\displaystyle 8$ kg, ₹$\displaystyle 150$). Joined, they give a downward-sloping demand curve.
Supply points: ($\displaystyle 6$ kg, ₹$\displaystyle 40$), ($\displaystyle 12$ kg, ₹$\displaystyle 100$), ($\displaystyle 43$ kg, ₹$\displaystyle 150$). Joined, they give an upward-sloping supply curve.
The two cross at ₹$\displaystyle 100$ and $\displaystyle 12$ kg — mark this point E, the market equilibrium.
Marking the gaps
At ₹$\displaystyle 40$, draw a horizontal line from the supply curve ($\displaystyle 6$ kg) across to the demand curve ($\displaystyle 38$ kg). That gap of $\displaystyle 32$ kg is excess demand.
At ₹$\displaystyle 150$, draw a horizontal line from the demand curve ($\displaystyle 8$ kg) across to the supply curve ($\displaystyle 43$ kg). That gap of $\displaystyle 35$ kg is excess supply.
How equilibrium is reached
At ₹$\displaystyle 40$ far more mangoes are wanted than are offered. Buyers compete, some are willing to pay more, sellers see they can charge more — the price is bid up towards ₹$\displaystyle 100$, which trims quantity demanded and draws out more supply.
At ₹$\displaystyle 150$ sellers are left with unsold mangoes. To clear a good that will not keep, they cut the price towards ₹$\displaystyle 100$, which brings buyers back and discourages some supply.
Each gap creates exactly the pressure that closes it, and both arrows point to E.