Answer:
The Net Present Value is - $20324
Explanation:
We can use our financial calculator to work out the NPV using the cashflows from the different periods and using the discount rate given. Which is 18%.
We have 11 periods. Starting off with CF 0. ( CF = cashflow ) We will work in Thousands to make it easier to read and compute. $ ' 000
CF 0 Machine Investment (750) Working Capital Investment (25) Total=(775)
CF 1 160 inflow
CF 2 160 inflow
CF 3 160 inflow
CF 4 160 inflow
CF 5 160 inflow
CF 6 160 inflow
CF 7 160 inflow
CF 8 160 inflow
CF 9 160 inflow
CF 10 160 inflow
CF 11 160 inflow. 35 salvage value from machine. Working capital 25. Total Cashlow = 220
We now use our financial calculator and input these amounts into the calculator.
We start of by entering the data and hitting ENT and do so for every Cash flow. At the end we press 2nd function CFI on our calculator. We then enter the discount rate of 18%. and press down button to get to NPV and then press COMP.
We get an answer of -20,32400407
We now need to put the amount into thousands. Thus = -20324,004
rounded to the nearest dollar we get - $ 20324
Answer:
Units transferred out = 760
Explanation:
If we assume that all units are completed in the order of arrival i.e (FIFO), then the units transferred out is the sum of the opening inventory and the units started and completed in the period. The units started and completed in the period is referred to fully-worked.
Fully worked is computed as the units started in the period less the closing inventory .
Fully- worked = 800 - 240 = 560
The units transferred out = opening inventory + Fully-worked
= 200 + 560 = 760
Units transferred out = 760
Note we assumed that the units of the inventory( started last period i.e January) would be worked on first in the month of February before any other units. So, it is assumed completed by the end of February
Add the selections so I can answer.
Answer: B. a 2 point capital gain
Explanation:
Municipal Bonds have to be amortized using the straight-line method and this applied to both newly issued or bonds being traded at a premium.
The bond in question is trading at 105 and so has a 5 point premium which needs to be amortized at 1 point a year for 5 years. As it was bought after two years, the amortization was 2 points which means the cost of the bond should be;
105 - 2 = 103
Yet it was sold for 105. The gain is therefore
= 105 - 103
= 2 point capital gain
