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aliya0001 [1]
3 years ago
14

Juanita is deciding whether to buy a dress that she wants, as well as where to buy it. Three stores carry the same dress, but it

is more convenient for Juanita to get to some stores than others. For example, she can go to her local store, located 15 minutes away from where she works, and pay a marked-up price of $100 for the dress:
Store
Travel Time Each Way
Price of a Dress
(Minutes)
(Dollars per dress)
Local Department Store 15 100
Across Town 30 86
Neighboring City 60 63
Juanita makes $56 an hour at work. She has to take time off work to purchase her dress, so each hour away from work costs her $56 in lost income. Assume that returning to work takes Juanita the same amount of time as getting to a store and that it takes her 30 minutes to shop. As you answer the following questions, ignore the cost of gasoline and depreciation of her car when traveling.

Complete the following table by computing the opportunity cost of Juanita's time and the total cost of shopping at each location.
Store
Opportunity Cost of Time (dollars)
Price of a Dress (dollars per dress)
Total Cost (Dollars)
Local Department Store ? 100 ?
Across Town ? 86 ?
Neighboring City ? 63 ?

Assume that Juanita takes opportunity costs and the price of the dress into consideration when she shops. Juanita will minimize the cost of the dress if she buys it from the __
Business
1 answer:
vitfil [10]3 years ago
4 0

Answer:

Juanita will minimize the cost of the dress if she buys it from the Local Department Store

Explanation:

Every 15 minutes cost $14 for Juanita according with the information you should calculate every moved from the work to the shop and multiply by 2 because Juanita spend the same time in every journey.

Every journey and the price of the dress shlud be calculated with the next formula:

= (time by journey * 2*$14) + (the equivalent of 30 minutes shooping)+ dress price

= Local Department Store= (15*2*$14)+($28)+ $100 =$156

=Accross Twon = (30*2*$14)+($28)+ $86 =$ 158

=Neighboring City =  (60*2*$14) +($28) +$63 =$199

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