
38. The accompanying table describes Ben’s preferences over cake and ice cream. The utility from
consumption of one good is independent of the consumption of the other. The price of cake is $10 per
unit, and the price of ice cream is $4 per unit.
If Ben has $50 to spend, the optimal combination of these goods is:
4 units of cake and 1 unit of ice cream.
3 units of cake and 5 units of ice cream.
3 units of cake and 1 unit of ice cream.
39. Betty spends all her income on cheese and crackers. She finds that the marginal utility of cheese is 10
and the marginal utility of crackers is 15. The price of cheese is $5 per unit, and the price of crackers is
$3 per unit. At this point, Betty:
is maximizing her utility subject to her budget constraint.
should consume more cheese and fewer crackers.
should consume more crackers and less cheese.
should consume more crackers and more cheese.
should switch her consumption over to other goods that she likes better.
40. In most cases, at the optimal consumption bundle:
the consumer cannot increase utility without some change in market conditions or
preferences.
the last dollar spent on each good brings the same amount of satisfaction to the consumer.
the marginal rate of substitution is equal to the absolute values of the slope of the budget
constraint.
the indifference curve is just tangent to the budget constraint.
41. Assume that the utility function of wine for a certain consumer is given by TU = 96Q – 3Q2. If wine is
free, to maximize utility, the amount the consumer should consume is: