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Exercises · Q12

Q.Suppose a consumer's preferences are monotonic. What can you say about her preference ranking over the bundles (10,10)(10, 10), (10,9)(10, 9) and (9,9)(9, 9)?

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Monotonic preferences imply that a consumer always prefers more of a good to less. Applying this, the bundle with more of at least one good and no less of any other good is preferred, leading to a clear ranking.

To understand the preference ranking, we first need to grasp the concept of monotonic preferences. In consumer theory, preferences are said to be monotonic if a consumer always prefers a bundle that contains more of at least one good and no less of any other good, compared to another bundle. Essentially, it embodies the idea that "more is better" for the consumer. This is a fundamental assumption in economics, reflecting that consumers are not satiated with goods up to a certain point, and additional units of a good always provide at least some extra utility.

Let's apply this principle to rank the given bundles: (10,10)(10, 10), (10,9)(10, 9), and (9,9)(9, 9). Each bundle represents a combination of two goods, say good 1 and good 2, where the first number is the quantity of good 1 and the second is the quantity of good 2.

  1. Comparing (10,10)(10, 10) and (10,9)(10, 9):

    • Bundle (10,10)(10, 10) contains 10 units of good 1 and 10 units of good 2.
    • Bundle (10,9)(10, 9) contains 10 units of good 1 and 9 units of good 2.
    • When we compare these two, bundle (10,10)(10, 10) has the same amount of good 1 (10 units) as bundle (10,9)(10, 9), but it has more of good 2 (10 units versus 9 units).
    • According to monotonic preferences, since (10,10)(10, 10) offers more of good 2 and no less of good 1, the consumer will prefer (10,10)(10, 10) over (10,9)(10, 9). We can write this as (10,10)≻(10,9)(10, 10) \succ (10, 9).
  2. Comparing (10,9)(10, 9) and (9,9)(9, 9):

    • Bundle (10,9)(10, 9) contains 10 units of good 1 and 9 units of good 2.
    • Bundle (9,9)(9, 9) contains 9 units of good 1 and 9 units of good 2. …

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