11. An increase in the price of a Giffen good makes the people who consume that good better off.
12. Jessica’s preferences for peanut butter and jelly are represented by the utility function U(p, j) =
min2p, 5j. If prices and income change, but her old consumption bundle lies somewhere on her new
budget line, she will not change her consumption.
13. Jimmy’s utility function is U(a, b) = ab, where a is his consumption of apples and b is his consumption
of bananas. If prices and income change in such a way that Jimmy’s old consumption lies on his new
budget line, then Jimmy will not change his consumption bundle.
14. Suppose a consumer has strictly convex preferences and her Engel curve for a good is a vertical line
for some range of income. In that same income range, her demand curve for the good slopes down.
15. John purchases two goods, x and y. Good x is an inferior good for some range of income. There must
be another range of income for which good x is a normal good.
16. A consumer has the utility function U(x, y) = x + 2y1/2. The price of good x is 2 and the price of good y
is 1. The consumer’s income is 20. If the price of good y rises to 2, then entire change in demand for y
is due to the substitution effect.
17. The Hicks version of the substitution effect of a price change measures the change in a consumer’s
demand if the consumer’s income were changed just enough so the consumer would remain on the
same indifference curve as before the price change.
MULTIPLE CHOICE
1. Cindy consumes goods x and y. Her demand for x is given by x(px, m) = 0.05m −5.15px. Now her
income is $419, the price of x is $3, and the price of y is $1. If the price of x rises to $4 and if we
denote the income effect on her demand for x by DI and the substitution effect on her demand for x by
DS, then