27) Farah has $100 to spend each month on bread and chicken. Suppose the price of bread is $4
a loaf and the price of chicken is $5 per pound.
a. Draw her budget constraint and label it BC0. Put bread on the horizontal axis and chicken on
the vertical axis. Be sure to identify the intercept values.
b. Suppose Farah is a utility maximizer and she consumes 10 loaves of bread and 12 pounds of
chicken. On the same graph you drew in part (a), draw an indifference curve to identify her
optimal bundle. Label this bundle “E.”
c. Is her budget exhausted? Verify your answer.
d. Now suppose Farah’s income falls to so that she can now devote $80 to the two goods. Prices
however remain unchanged. In the same diagram, graph her new budget constraint and label it
BC1. Be sure to identify any new intercept values.
e. Following the change in income, can Farah consume the same bundle “E“? Explain your
answer.
f. What must happen to her total utility following the decrease in her income?