How can upward sloping demand curves exist given that consumer surplus will always be negative?
So, why would a person ever buy a positive quantity?
How can upward sloping demand curves exist given that consumer surplus will always be negative?
So, why would a person ever buy a positive quantity?
Upward sloping demand curves are rare but they can exist for a class of a good that is called Giffen good.
Upward sloping demand can exist because price of a good or service has two effects:
Now as you can learn from any 101 econ course there are two major types of a good:
Now Giffen goods are special type of inferior goods where price has income effect that dominates the substitution effect. Thus increase in price will decrease peoples income (indirectly by making their budget constraint more binding) so much that they might consume more of that good because it is an inferior good and the income effect simply dominates the substitution effect.
For example, generally speaking in poor countries meat is normal good whereas some staple like rice is inferior good. If price of a rice increases people might end up consuming more of it because increase in price means they are de facto poorer (their budget constraint is more biding), rice in some countries have only few or none close substitutes so substation effect of higher price might be trivial. In that case you can observe upward sloping demand for a good.
Becker, G. S. (1991). A note on restaurant pricing and other examples of social influences on price. JPE.
Consider the following (non-standard) utility maximisation problem : \begin{eqnarray*} \max_{x, y} \ & x^{p^2}y \\ \text{s.t.} \ & px+y\leq M\end{eqnarray*} Here, $0 < p < 1$ is the price of commodity $X$. In this situation, we can think of $X$ as a Veblen good. Solving this problem, we get the demand for $X$ as: $x^d(p, M)=\left(\frac{p}{1+p^2}\right)M$ which is an increasing function of both price $p \in (0, 1)$ and income $M$. So, it is not a giffen good, but still has a demand that is increasing in price.
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