My best guess is "intranet" (NOT "internet").
Answer:
the interest rate is missing, so I looked for similar questions and found that the semiannual interest rate is 3%.
first of all, we must determine the amount of money that we need to have in our account in order to be able to withdraw $25,000 in 10 years.
You will start making your semiannual deposits today and they will end in exactly 2 years, so we need to find out the present value of the $25,000 in two years:
PV = $25,000 / (1 + 3%)¹⁶ = $15,579.17
that is now the future value of our annuity due:
FV = semiannual deposit x FV annuity due factor (3%, 5 periods)
$15,579.17 = semiannual deposit x 5.46841
semiannual deposit = $15,579.17 / 5.46841 = $2,848.94
Google translates it to English like this: "we implement automatic control systems for production needs, personal subsidiary farms. Increased reliability, hog accuracy, fast-installed. Always available in a warehouse in Samara.. Website: nproast.ru
Answer:
USING 0% DISCOUNT RATE
PROJECT E
Year Cashflow [email protected]% PV
$ $
0 (23,000) 1 (23,000)
1 5,000 1 5,000
2 6000 1 6,000
3 7000 1 7,000
4 10,000 1 10,000
NPV 5,000
PROJECT H
Year Cashflow [email protected]% PV
$ $
0 (25,000) 1 (23,000)
1 16,000 1 16,000
2 5,000 1 5,000
3 4,000 1 4,000
NPV 2,000
Project A should be accepted
USING 9% DISCOUNT RATE
Year Cashflow [email protected]% PV
$ $
0 (23,000) 1 (23,000)
1 5,000 0.9174 4,587
2 6000 0.8462 5,077
3 7000 0.7722 5,405
4 10,000 0.7084 7,084
NPV (847)
PROJECT H
Year Cashflow [email protected]% PV
$ $
0 (25,000) 1 (23,000)
1 16,000 0.9714 15,542
2 5,000 0.8462 4,231
3 4,000 0.7722 3,089
NPV (138)
None of the projects should be accepted because they have negative NPV
Explanation:
The question requires the computation of NPV using 0% and 9%.
The cashflows of the two projects will be discounted at 0% and 9%.
The discount factors for each project can be calculated using the formula (1+r)-n. The cashflows of the projects will be multiplied by the discount factors to obtain the present values. NPV is the difference between present values of cash inflows and initial outlay.
