Answer:
The expected profit is -$13,162.
I would not recomend the investor to make this investment.
Explanation:
The expected profit can be calculated multypling the probabilities of every outcome and the profit of each outcome, and substracting the total invevstment.
The outcomes are:
1) probability 0.39 of a $23,000 loss,
2) probability 0.24 of a $8700 profit,
3) probability 0.12 of a $31,000 profit, and
4) probability 0.25 of breaking even
NOTE: It is assumed that the outcomes does not include the initial investment.
Then, the expected profit of this investment is:
![E(P)=[0.39*(-23,000)+0.24*8,700+0.12*31,000+0.25*0]-10,000\\\\E(P)=[-8,970+2,088+3,720+0]-10,000\\\\E(P)=-3,162-10,000\\\\E(P)=-13,162](https://tex.z-dn.net/?f=E%28P%29%3D%5B0.39%2A%28-23%2C000%29%2B0.24%2A8%2C700%2B0.12%2A31%2C000%2B0.25%2A0%5D-10%2C000%5C%5C%5C%5CE%28P%29%3D%5B-8%2C970%2B2%2C088%2B3%2C720%2B0%5D-10%2C000%5C%5C%5C%5CE%28P%29%3D-3%2C162-10%2C000%5C%5C%5C%5CE%28P%29%3D-13%2C162)
Answer:
True
Explanation:
This is true because if we add all the discounts factor of a particular rate 10% (suppose) for 10 years (suppose). Then the sum will be equal to the annuity factor at 10 years time. This is what the statement is saying above so it is 110% true.
Answer:
I will sell u the computer by saying that is one of the best computers in my day.
Answer:
No of stock = 1100
Price of Stock = 29
Short sale = 31900
Initial Margin % = 55%
Initial Margin = 17545
Total value = 49445
The earnings of the sale is 31900, which is deposited in our account for a total account value of $49,445 (31900+55%)
Maintenance Margin = 40%
Margin Call Value = 49445/ (1+0.4)
Margin Call Value = 35317.86
Price per share = 35317.86 / 1100
Price per share = 32.11
So a margin call will be triggered when the price of the shorted security rises to $32.11
Margin Call Price = 32.11
Account Equity = 32.11*1100
Account Equity = 35318
