Old Macdonald has a farm. He works 80 hours a week. He can either grow rhubarb or raise chickens. Every hour that he spends growing rhubarb gives him £2 of income this year. Every hour that he spends raising chickens this year will add £4 to his income next year. In fact, next year's weekly income will be 100 + 4H pounds where H is the number of hours he spends raising chickens this year. Old Macdonald's utility function is U(cı, c2) = min{ci, c2} , where c¡ and c2 are his consumption expenditures this year and next year. Old Macdonald doesn't believe in banks and will neither lend money nor borrow money. i. Explain how Old Macdonald budget line for current and future consumption would look like, identifying key points on it. ii. How many hours a week will he choose to spend raising chickens? iii. How much money will he spend per week on consumption in each year?
Old Macdonald has a farm. He works 80 hours a week. He can either grow rhubarb or raise chickens. Every hour that he spends growing rhubarb gives him £2 of income this year. Every hour that he spends raising chickens this year will add £4 to his income next year. In fact, next year's weekly income will be 100 + 4H pounds where H is the number of hours he spends raising chickens this year. Old Macdonald's utility function is U(cı, c2) = min{ci, c2} , where c¡ and c2 are his consumption expenditures this year and next year. Old Macdonald doesn't believe in banks and will neither lend money nor borrow money. i. Explain how Old Macdonald budget line for current and future consumption would look like, identifying key points on it. ii. How many hours a week will he choose to spend raising chickens? iii. How much money will he spend per week on consumption in each year?
Chapter1: Making Economics Decisions
Section: Chapter Questions
Problem 1QTC
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![Old Macdonald has a farm. He works 80 hours a week. He can either grow rhubarb or raise
chickens. Every hour that he spends growing rhubarb gives him £2 of income this year. Every hour
that he spends raising chickens this year will add £4 to his income next year. In fact, next year's
weekly income will be 100 + 4H pounds where H is the number of hours he spends raising
chickens this year. Old Macdonald's utility function is U(c1, c2) = min{c1, c2} , where ci and c2 are
his consumption expenditures this year and next year. Old Macdonald doesn't believe in banks and
will neither lend money nor borrow money.
i.
Explain how Old Macdonald budget line for current and future consumption would
look like, identifying key points on it.
ii.
How many hours a week will he choose to spend raising chickens?
How much money will he spend per week on consumption in each year?
iii.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F3d999dbe-441b-4401-bc06-039f4ca8b108%2F2f673eef-3ba0-493f-bedd-21f66b0273c6%2Ftlfbgo3_processed.png&w=3840&q=75)
Transcribed Image Text:Old Macdonald has a farm. He works 80 hours a week. He can either grow rhubarb or raise
chickens. Every hour that he spends growing rhubarb gives him £2 of income this year. Every hour
that he spends raising chickens this year will add £4 to his income next year. In fact, next year's
weekly income will be 100 + 4H pounds where H is the number of hours he spends raising
chickens this year. Old Macdonald's utility function is U(c1, c2) = min{c1, c2} , where ci and c2 are
his consumption expenditures this year and next year. Old Macdonald doesn't believe in banks and
will neither lend money nor borrow money.
i.
Explain how Old Macdonald budget line for current and future consumption would
look like, identifying key points on it.
ii.
How many hours a week will he choose to spend raising chickens?
How much money will he spend per week on consumption in each year?
iii.
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