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)
<span>The company could consider diversifying when sales are beginning to slow and there is a way to leverage some of the business's core competencies in other areas that would be more competitive. In addition, this could allow the business to not worry about being "all-in" in a certain area, where that area's success or failure could lead to the entire business thriving or failing. By diversifying itself, the business can also lower production and sales costs or increase overall sales.</span>
<span>The supply curve represents the lowest price at which a firm is willing to accept. The supply curve shows the lowest price the producer is willing to accept for a unit of their product. Producers need to make sure they aren't losing money but selling their products to wholesalers to then sell to the consumer. The producer needs to make a profit off of their product as well. This is where the supply curve comes in, it allows the firm to set the lowest price they can accept when they sell their units off. </span>
Answer:
Proposal A
3.75 years
Proposal B
3.375 years
Explanation:
<u>Proposal A</u>
Payback = 3.75 years
Year Cash Inflow Initial Investment Balance Year Count
0 0 1,050,000
1 $280,000 770,000 1
2 $280,000 490,000 2
3 $280,000 210,000 3
4 $280,000 0 *3.75
* 1050,0000 / 280,000 = 3.75 years
<u>Proposal B</u>
Payback = 3.375 years
Year Cash Inflow Initial Investment Balance Year Count
0 0 1,050,000
1 $350,000 700,000 1
2 $3150,000 385,000 2
3 $280,000 105,000 3
4 $280,000 0 *3.375
* ( 3 + ( 105,000 / 280,000 ) ) = 3.75 years
Answer: BP = BD(WD) + BE(WE)
1 = 0.86(1-WE) + 1.39WE
1 = 0.86-0.86WE + 1.39WE
1 = 0.86 + 0.53WE
-0.53WE = -0.14
0.53WE = 0.14
WE = 0.14/0.53
WE = 0.2641509434
WD = 1 - WE
WD = 1 - 0.2641509434
WD = 0.7358490566
The dollar amount of investment in stock D = 0.7358490566 x $215,000
= $158,207.54
Explanation: The beta of the portfolio is 1, which corresponds to the beta of the market. The beta of the portfolio equals beta of each stock multiplied by the percentage of fund invested in each stock(weight). The weight of stock D is equal to 1 - weight of stock E. Therefore, we need to make weight of stock E the subject of the formula by solving the problem mathematically and collecting the like terms. The weight of stock E is 0.2641509434. The weight of stock E will be subtracted from 1 so as to obtain the weight of stock D, which is 0.7358490566. The dollar amount of stock D equal to $215,000 multiplied by 0.7358490566, which is $158,207.54.
