Answer: $115998
Explanation:
Based on the information given, we can calculate the NOI from the 6th year which will be:
= $80,000 × (100% + 15%)
= $80,000 × 115%
= $80,000 × 1.15
= $92,000
Therefore, the net present value of the property based on the 10-year holding period and a discount rate of 9.5% will be:
= 80000(PVAF, 5 year) + 92000[PVAF,(10-5),9.5%] + 830000/(1.095)10-750000
= (80000 × 3.839) + (92000 × 2.439) + (830000 × 0.403) - 750000
= 307120 + 224388 + 334490 - 750000
= 865998 - 750000
= $115998
Therefore, the net present value is $115998
The answer is d. strategy
Answer:
The total cost of vacation pay and pension rights to be recognized the first year is $0
Explanation:
The vacations are expected to be taken the following year for which the vacation pay would be made and the pension rights are expected to be paid over the next 5-30 years. So, no cost is recognized in the first year
The type of fiscal policy which might be most effective in correcting this problem is:
- <u>C) Increasing government spending in order to increase aggregate demand.</u>
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According to the given question, we are asked to state the type of fiscal policy which might be most effective in correcting this problem of the village which loses its aggregate output.
As a result of this, we can see that the fiscal policy which can solve this problem is by increasing the government spending so that the aggregate demand would be <em>increased</em>.
Therefore, the correct answer is option C
Read more here:
brainly.com/question/24777291
Answer:
underpriced
Explanation:
Without mincing words, let us dive straight into the solution to the solution to the question. From the above problem, the following data or information are given:
=> market rate of return = 11 per cent, risk-free rate of return = 3 per cent, Lexant NV = 3 per cent less systematic risk than the market, actual return = 12 per cent.
The expected return = [ 11% - 3%] × 0.97 + 3% = 10.76%.
We are given the actual return to be 12% which is greater than the expected return which is 10.76%.
The equity is overpriced.
