Answer:
payback:
A 2.5 less desirable
B 2.2
C 1.75 most desirable
net present value
A -33.89 less desirable
B 2,018
C 7,003 most desirable
Explanation:
payback period: the time of the investment at which recovers the initial investment:
the procedure is as follow:
investment - cash flow per year = carrying value
you repeat this until the cash flow of the next year is equal or higher than the carrying value once that occur you will divide to know at which portion of the year you obtain the payback
A
22,000 - 7,000 - 9,000 = 6,000
6,000 / 12,000 = 0.50
2.5 years
B
22,000 - 10,000 - 10,000 = 2,000
2,000 / 10,000 = 0.2
2.2 years
C
22,000 - 13,000 = 9,000
9,000 / 12,000 = 0.75
1.75 years
net present value: we calculate the discounted value of the cahs inflow:
A
-33.89212828
B
2018.312682
C
7003.052114
Answer:
Journal Entry and their narrations is shown below:-
Explanation:
1. Notes receivable Dr, $610,000
To Sales revenue $610,000
(Being Sales revenue is recorded)
2. Cost of goods sold Dr, $500,000
To Inventory $500,000
(Being cost of goods sold is recorded)
3. Cash Dr, $610,000
To Notes receivable $610,000
(Being collections of notes receivable is recorded)
<span>Don is a leader within the company that can be in charge of a group of people under his responsibility and direction. You can also be a supervisor and head of a division or department. He has enough qualities to play a leadership role, which is why he becomes a leader in the company with great positive and efficient aspects.</span>
Answer:
Portfolio beta = 0.904
Explanation:
<em>The portfolio beta is the weighted average of all the beta associated with each of the different stock making up the portfolio. The betas are weighted using the probability associated with each of the stock. </em>
Portfolio beta = WaRa + Wb+Rb + Wn+Rn
W- weight of the beta, R- Stock beta -
W- Probability of the beta, R- stock beta
Note that the sum of the probability of different outcomes should equal to one. Hence, the probability of economy being normal is
Portfolio beta = (0.4 × 1.24) + (0.15 × 1.49) + ( 0.45 ×0.41) =0.904
Portfolio beta = 0.904
