The U.S. Government Rental Car Program is an excellent example of a very effective working relationship between government and industry to provide quality vehicles at reasonable prices for federal travelers on official travel. U.S. Government Rental Car Agreement Number 4<span> governs the rental of vehicles (passenger cars, sports utility vehicles, station wagons, passenger vans, and small pick-up trucks) by military members, employees of the Federal Government, and employees of the United States Postal Service while in official travel status and when such rental is authorized by the Government.
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A $66.50
First take the money she already has from the total.
156-23=133
Then divide this by two. She only needs to save half of this as her parents will match the half she saves.
133÷2=66.5
$66.50
Answer:
a. Whataburger is not using the optimal cost-minimizaing mix of cashier and kiosks.
b. Whataburger should hire more cashier and rent fewer kiosks in order to improve its mix of inputs and minimize the cost
Explanation:
a. According to the given data we have the following:
Let "C" is a cashier.
"K" is a kiosk
MPC = 48 (Marginal Product of Cashier)
MPK = 32 (Marginal Product of Kiosk)
PC = $15 (cashier can be hired for a wage of $15)
PK = $12 (Kiosk rents for $12)
At optimal cost minimization point, (MPC / MPK) = (PC / PK)
(MPC / PC) = (MPK / PK)
(MPC / PC) = (48 / 15) = 3.2
(MPK / PK) = (32 / 12) = 2.67
Since the (MPC / PC) and (MPK / PK) is not equal. It implies Whataburger is not using the optimal cost-minimizaing mix of cashier and kiosks.
b. We have to use the following:
(MPC / PC) > (MPK / PK)
i.e., 3.2 > 2.67
It means Whataburger hire more cashier and rent fewer kiosks in order to improve its mix of inputs and minimize the cost.
Generally, on a production possibilities curve, the optimal point is achieved where each good is produced at a level where marginal benefits equal marginal costs.
<h3>What is an
optimal point?</h3>
On a graph, this refers to the best or most favorable point on a graph curve etc
Hence, on the a production possibilities curve, the optimal point is achieved where each good is produced at a level where marginal benefits equal marginal costs.
Therefore, the Option B is correct.
Read more about optimal point
<em>brainly.com/question/92653</em>
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