Answer:
His risk profile.
Explanation:
When comparing various option , Sergio must understand his risk profile and choose the option according to it.
Answer:
Rice is so cheap and truffles are so expansive because D. People eat so much rice that an additional serving of rice has little marginal value, but the marginal value of another serving of truffles is very high.
Explanation:
When it comes to tasty or nutritious foods, there should not be any reason to be more expensive than others food stuffs. However, they often cost a little more. Regarding rice and its easy way of cooking, it is not a strong argument to talk about the price. So the right answer D, due to the fact that is true that eating a higher rate of rice won't have such a great marginal value as it will with truffles. It has to do a lot with higher demand of rice.
C. Unclear definitions of goals
Any professional and efficient team will of course want clear definitions of their goals to run well.
Answer:
These statements are correct:
- It makes it easier to compare prices across Europe - the Euro is the common curriency across 19 countries, but prices in those countries are far from being the same. For example, Germany is a lot more expensive than Greece (although a lot wealthier too), and Greek people can easily find out that the same product in Germany costs more euros than in Greece.
- It makes Europe an optimal currency area - in the Eurozone, economic efficiency is now higher because resources can be allocated across different countries thanks to the fact that prices can be compared in the region.
Answer:
Amount per month (A) = $200 + $0.50 x $200 = $300
Interest rate (r) = 8.25% = 0.0825
Number of years (n) = 30 years
No of compounding periods in a year (m) = 12
Future value = ?
FV = A(1 + r/m)nm - 1)
r/m
FV = $300(1 + 0.0825/12)30x12 - 1)
0.0825/12
FV = $300(1 + 0.006875)360 - 1)
0.006875
FV = $300(1.006875)360 - 1)
0.006875
FV = $300 x 1,568.218999
FV = $470,465.70
The correct answer is D
Explanation:
In this case, there is need to apply the formula for future value of an ordinary annuity on the ground that compounding is done monthly. In the formula, monthly deposit (A) is $300, number of years is 30 years and interest rate (r) is divided by 12 because compounding is done on monthly basis. The number of years is also multiplied by the number of times interest is compounded in a year.