Answer:
The right option is option b, which is Ethical dilemmas
Explanation:
Ethical dilemmas are situations in which there is a choice to be made between two options neither of which resolved the situation. It is a decision making problem which is between two possible moral imperatives.
Answer:
a. $343.7 billion
b. $331.9 billion
c. $334.1 billion
Explanation:
The computation is shown below:
a. For GDP
GDP = Personal consumption expenditures + Government purchases + Net private domestic investment + Consumption of fixed capital + net exports
where,
Net exports = U.S. exports of goods and services - U.S. imports of goods and services
= $17.8 - $16.5
= $1.3 billion
So, the GDP would be
= $219.1 + $59.4 + $52.1 + $11.8 + $1.3
= $343.7 billion
b. For NDP
NDP = GDP - Consumption of fixed capital or depreciation
= $343.7 - $11.8
= $331.9 billion
c. For NI
NI = GDP + Net foreign income
= $331.9 billion + 2.2 billion
= $334.1 billion
All values are in billions
Answer:
A) $10,195
Explanation:
This can be calculated as follows:
Amount in Account "B" = $12,850.25
Remaining balance after moving $2,500 from Account "B" to account "A" = Amount in Account "B" - $2,500 = $12,850.25 - $2,500 = $10,350.25
Amount moved from account "B" to account "C" = Remaining balance after moving $2,500 from Account "B" to account "A" * 1.5% = $10,350.25 * 1.5% = $155.25
Balance after moving 1.5% of the remaining balance in account "B" to account "C" = Remaining balance after moving $2,500 from Account "B" to account "A" - Amount moved from account "B" to account "C" = $10,350.25 - $155.25 = $10,195
Therefore, the correct option is A) $10,195.
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Answer:
for $16000 plan B is better than A
Explanation:
We are searching for the stage where Plan A's compensation is less than Plan B's compensation.
Plan A < Plan B
let total of Curt's sales be the x,
x is the basis of the commission under Plan A, but the first 5000 of sales are excluded i.e (x - 5000) from the basis of commissions under Plan B.
350 + x(0.10) < 750 + (x - 5000)(0.15)
800 -750 < (0.15) x - 5000(0.15) - (0.10)x
50 < (0.15 - 0.10)x - 750
50+750 < (0.05)x
800 < (0.05)x

16000 < x