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2.2 FUNDAMENTALS OF MARKETS 15<br />

For most, if not all, practical commodities, the demand function is downward sloping,<br />

that is, the amount consumed decreases as the price increases. The inverse demand<br />

function has an important economic interpretation. For a given consumption level, it<br />

measures how much money the consumers would be willing to pay to have a small<br />

additional amount of the good considered. Turning this around, it also tells how much<br />

money these same consumers would want to receive in compensation for a reduced<br />

consumption. Not spending this amount of money on this commodity would allow<br />

them to purchase more of another commodity or save it for purchasing something at a<br />

later date. In other words, the demand curve gives the marginal value that consumers<br />

attach to the commodity. The typical downward-sloping shape of the curve indicates<br />

that consumers are usually willing to pay more for additional quantities of a commodity<br />

when they have only a small amount of this commodity. Their marginal willingness<br />

to pay for this commodity decreases as their consumption increases.<br />

The concepts of gross and net consumer’s surplus that we defined above for a single<br />

consumer can be extended to the gross and net surpluses of a group of consumers. As<br />

Figure 2.5 illustrates, the gross surplus is represented graphically by the area below the<br />

inverse demand function up to the quantity that the consumers purchase at the current<br />

market price. The net surplus corresponds to the area between the inverse demand<br />

function and the horizontal line at the market price.<br />

The concept of net surplus is much more important than the calculation of an<br />

absolute value for this quantity. Calculating the absolute value of the net surplus is<br />

quite difficult because the inverse demand function is not known accurately.<br />

Examining how this net surplus varies with the market price is much more interesting.<br />

Figure 2.6 illustrates the change in net surplus when the market price increases.<br />

If the market price is π1, the consumers purchase a quantity q1 and, the net surplus is<br />

equal to the shaded area. If the price increases to π2, the consumption level decreases<br />

to q2, and the consumers’ net surplus is reduced to the roughly triangular area labeled<br />

A. Two effects contribute to this reduction in net surplus. First, because the price<br />

is higher, consumption decreases from q1 to q2. This loss of net surplus is equal to<br />

the area labeled C. Second, because consumers have to pay a higher price for the<br />

Price<br />

Gross consumers'<br />

surplus<br />

Market price<br />

Price<br />

Net consumers ,<br />

surplus<br />

Quantity<br />

Quantity<br />

Figure 2.5 Gross consumers’ surplus and net consumers’ surplus

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