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hoa [83]
3 years ago
12

A manager from a developing country is overseeing a multinational’s operations in a country where drug trafficking and lawlessne

ss are rife. One day, a representative of a local "big man" approaches the manager and asks for a "donation" to help the "big man" provide housing for the poor. The representative tells the manager that in return for the donation, the "big man" will make sure that the manager has a productive stay in his country. No threats are made, but the manager is well aware that the "big man" heads a criminal organization that is engaged in drug trafficking. He also knows that the big man does indeed help the poor in the run down neighborhood of the city where he was born. What should the manager do?
Business
1 answer:
hammer [34]3 years ago
6 0

Answer:

Explanation:

The manager should not make the donation as  he knows that he is indirectly funding the organization that is engaged in drug trafficking. Even though the big man helps the poor in the neighborhood that does not justify his act of running an organisation of drug trafficking, Instead he should report it to the local authority so as to everything being taken care of, with whatever information he has about the big man. Thus he will be adhering to the social responsibility of himself and the organization.

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A trial balance is prepared to:
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3 years ago
Maggie Stewart loves desserts. But, due to weight and cholesterol concerns, she has decided that she must plan her desserts care
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Answer:

The option that maximizes Maggie's taste index is 1 snack bar and 2 ice creams

Explanation:

<u>snack bar</u>                  <u>ice cream</u>

37 grams                   65 grams

120 calories              160 calories

5 grams of fat           10 grams of fat

Maggie wants to consume up to 450 calories and 25 grams of fat, but she needs at least 120 grams of dessert per day. Ice cream taste 95, snack bars 85.

  • maximize taste index = [85(37X) + 95(65Y)] / (37X + 65Y)
  • 5X + 10Y ≤ 25 ⇒ CONSTRAINT 1
  • 120X + 160Y ≤ 450 ⇒ CONSTRAINT 2
  • 37X + 65Y ≥ 120 ⇒ CONSTRAINT 3
  • X ≥ 0 ⇒ CONSTRAINT 4
  • Y ≥ 0 ⇒ CONSTRAINT 5

maximum possible combinations following constraint 1, 4 AND 5:

  • option 1: 1 snack bar - 2 ice creams (5 + 20 = 25)
  • option 2: 2 snack bars - 1 ice cream (10 + 10 = 20)
  • option 3: 3 snack bars - 1 ice cream (15 + 10 = 25)

possible combinations following constraint 2:

  • option 1: 1 snack bar - 2 ice creams (120 + 320 = 440)
  • option 2: 2 snack bars - 1 ice cream (240 + 160 = 400)

possible combination following constraint 3:

  • option 1: 1 snack bar - 2 ice creams (37 + 130 = 167)
  • option 2: 2 snack bars - 1 ice cream (74 + 65 = 139)

since we only have two possibilities, we can calculate which one generates the highest taste index

maximize taste index = [85(37X) + 95(65Y)] / (37X + 65Y)

  • option 1: 1 snack bar - 2 ice creams = [85(37) + 95(130)] / (37 + 130) = (3,145 + 12,350) / 167 = 92.78
  • option 2: 2 snack bars - 1 ice cream = [85(74) + 95(65)] / (74 + 65) = (6,290 + 6,175) / 139 = 89.68

5 0
3 years ago
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