An economy consists of three workers: Gilberto, Lorenzo, and Sam. Each works 10 hours a day and can produce two services: mowing lawns and washing cars. In an hour, Gilberto can either mow 1 lawn or wash 1 car: Lorenzo can either mow 1 lawn or wash 2 cars; and Sam can either mow 2 lawns or wash 1 car. For each of the scenarios listed in the following table, determine how many lawns will be mowed and how many cars will be washed per day and enter these values into the corresponding row. Scenario All three spend all their time mowing lawns. (A) All three spend all their time washing cars. (B) All three spend half their time on each activity. (C) Gilberto spends half his time on each activity, while Lorenzo only washes cars and Sam only mows lawns. (D) Lawns Mowed Cars Washed In the following table, identify the opportunity cost of washing cars for each worker. Worker Gilberto Lorenzo Sam Opportunity Cost of Washing Cars Assume that the resources best suited to producing a particular service are preferentially used in the production of that service and that as the economy moves down along the production possibilities frontier, one worker at a time is transferred from mowing lawns to washing cars. Using the blue points (circle symbol), graph the production possibilities frontier (PPF) for this economy on the following graph. Then use the black point (plus symbol) to identify point A, the green point (triangle symbol) to identify point B, the orange point (square symbol) to identify point C, and the purple point (diamond symbol) to identify point D on the graph. ४४ 8 जि Quantity of Lawns Mowed 25 10 PPF A A B C о 5 10 15 20 25 30 35 40 45 D Quantity of Cars Washed True or False: The production possibilities frontier consists of straight-line segments, rather than being smoothly bowed outward throughout, because each worker faces a constant trade-off between mowing lawns and washing cars. True O False Indicate whether each of the following allocations is efficient or inefficient. Allocation Efficient Inefficient ° B C D

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An economy consists of three workers: Gilberto, Lorenzo, and Sam. Each works 10 hours a day and can produce two services: mowing lawns and
washing cars. In an hour, Gilberto can either mow 1 lawn or wash 1 car: Lorenzo can either mow 1 lawn or wash 2 cars; and Sam can either mow 2
lawns or wash 1 car.
For each of the scenarios listed in the following table, determine how many lawns will be mowed and how many cars will be washed per day and enter
these values into the corresponding row.
Scenario
All three spend all their time mowing lawns. (A)
All three spend all their time washing cars. (B)
All three spend half their time on each activity. (C)
Gilberto spends half his time on each activity, while Lorenzo only washes cars and Sam
only mows lawns. (D)
Lawns Mowed Cars Washed
In the following table, identify the opportunity cost of washing cars for each worker.
Worker
Gilberto
Lorenzo
Sam
Opportunity Cost of Washing Cars
Assume that the resources best suited to producing a particular service are preferentially used in the production of that service and that as the
economy moves down along the production possibilities frontier, one worker at a time is transferred from mowing lawns to washing cars. Using the
blue points (circle symbol), graph the production possibilities frontier (PPF) for this economy on the following graph. Then use the black point (plus
symbol) to identify point A, the green point (triangle symbol) to identify point B, the orange point (square symbol) to identify point C, and the purple
point (diamond symbol) to identify point D on the graph.
४४ 8 जि
Quantity of Lawns Mowed
25
10
PPF
A
A
B
C
о
5
10
15 20 25 30 35
40 45
D
Quantity of Cars Washed
True or False: The production possibilities frontier consists of straight-line segments, rather than being smoothly bowed outward throughout, because
each worker faces a constant trade-off between mowing lawns and washing cars.
True
O False
Indicate whether each of the following allocations is efficient or inefficient.
Allocation
Efficient
Inefficient
°
B
C
D
Transcribed Image Text:An economy consists of three workers: Gilberto, Lorenzo, and Sam. Each works 10 hours a day and can produce two services: mowing lawns and washing cars. In an hour, Gilberto can either mow 1 lawn or wash 1 car: Lorenzo can either mow 1 lawn or wash 2 cars; and Sam can either mow 2 lawns or wash 1 car. For each of the scenarios listed in the following table, determine how many lawns will be mowed and how many cars will be washed per day and enter these values into the corresponding row. Scenario All three spend all their time mowing lawns. (A) All three spend all their time washing cars. (B) All three spend half their time on each activity. (C) Gilberto spends half his time on each activity, while Lorenzo only washes cars and Sam only mows lawns. (D) Lawns Mowed Cars Washed In the following table, identify the opportunity cost of washing cars for each worker. Worker Gilberto Lorenzo Sam Opportunity Cost of Washing Cars Assume that the resources best suited to producing a particular service are preferentially used in the production of that service and that as the economy moves down along the production possibilities frontier, one worker at a time is transferred from mowing lawns to washing cars. Using the blue points (circle symbol), graph the production possibilities frontier (PPF) for this economy on the following graph. Then use the black point (plus symbol) to identify point A, the green point (triangle symbol) to identify point B, the orange point (square symbol) to identify point C, and the purple point (diamond symbol) to identify point D on the graph. ४४ 8 जि Quantity of Lawns Mowed 25 10 PPF A A B C о 5 10 15 20 25 30 35 40 45 D Quantity of Cars Washed True or False: The production possibilities frontier consists of straight-line segments, rather than being smoothly bowed outward throughout, because each worker faces a constant trade-off between mowing lawns and washing cars. True O False Indicate whether each of the following allocations is efficient or inefficient. Allocation Efficient Inefficient ° B C D
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