Answer:
The right solution is "70375.08".
Explanation:
Given that,
Present value,
= 4360
Interest rate,
= 5%
Time period,
= 30
Now,
The present value of inflows will be:
= ![(1+rate)\times \frac{Present \ value[1-(1+Interest \ rate)^{-time \ period}]}{rate}](https://tex.z-dn.net/?f=%281%2Brate%29%5Ctimes%20%5Cfrac%7BPresent%20%5C%20value%5B1-%281%2BInterest%20%5C%20rate%29%5E%7B-time%20%5C%20period%7D%5D%7D%7Brate%7D)
= ![1.05\times 4360\times \frac{[1-(1.05)^{-30}]}{0.05}](https://tex.z-dn.net/?f=1.05%5Ctimes%204360%5Ctimes%20%5Cfrac%7B%5B1-%281.05%29%5E%7B-30%7D%5D%7D%7B0.05%7D)
= 
= 
Answer:
its fun to answer other people's questions when you know the answer and when you don't you can use Google and still get points for it. that's always fun is feeling smart. or you get help from others on questions you can either type up your question or take a picture of it!! there's many benefits.
Explanation:
unlike other apps like Socratic it only knows some answers in math class and history, but here there's smart people out there that are able to answer almost any questions for you, there's always someone in the world that knows on here!
Answer:
C
Explanation:
A farmer would want to look at the economic status of the US because his goal is to sell as much wheat as possible and make the most profit. If he pays no attention to the economy and there's a recession but he still sells his wheat at the normal price, people whose stocks are going down and who are losing money will be unable to, and unwilling to, pay the price. Thus, the farmer must inspect the changing economic statuses of the US to determine the best and most effective way to market out his wheat to the public.
Changes in US racial patterns have no impact on the marketing of the farmer's wheat, so A is incorrect.
The number of births per year is also irrelevant, as is the general population growth numbers because these do not affect the way the farmer will market his crops, so B and D are incorrect.
Hope this helps!
Explanation:
Growth overfishing occurs when fish are harvested at an average size that is smaller than the size that would produce the maximum yield per recruit.
