Answer:
NPV =$ 60,311.80
Explanation:
<em>The net present value (NPV) of a project is the present value of cash inflow less the present value of cash outflow of the project.</em>
NPV = PV of cash inflow - PV of cash outflow
We can set out the cash flows of the project using the table below:
0 1 2 3
Operating cash flow 136,000 136,000 136,000
Initial cost (274,000)
Working capital (61,000 ) 61,000
Salvage value <u> </u> <u> </u> <u> </u> 1<u>5000 </u>
Net cashflow <u> (335,000) 136,000 136,000 212,000.</u>
PV inflow= (136000)× (1.1)^(-1) + (136,000× (1.1)^(-2) + (112,000)× (1.1)^(-3)
= 395,311.80
NPV =395,311.80 -335,000
=$ 60,311.80
Answer: seed capital
Explanation: In simple words, seed capital refers to the funding under which a venture capitalist invests in a project that involves introducing a completely new product or service.
Usually the projects that involves funding of seed capital have no physical existence or assets. These projects are just in from of idea and the venture capitalist feels that it can be a success so he invest in it. Generally, under such projects venture capitalist takes majority of capital in his hold for fully enjoying the potential benefit.
Answer:
The company paid in dividends the same amount of the Net Income of the Year 2018
Explanation:
If the company keeps the retained gains at zero balance it means that each dollar the company gains during the year it's paid in dividends.
During the year the company gain money from its operations, the total Profit or Losses are reflected in the Financial Statements, if the company gains money and the Retained Earnings are zero, it means each dollar is paid in dividens, the amount available to paid is the Net Income of the Income Statement.
Answer:
1. c) b>d
d) c>g
2. No dominant strategy equilibrium is also a Nash equilibrium.
Explanation:
Payoff matrix are used in business as it represent the possible outcomes of the decisions made. In the given scenario player 1 and player 2 have different outcomes based on the game matrix. The player 1 will get best possible payoff when he falls in Top Left matrix. This is dominant strategy which must be Nash equilibrium.
