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:
Decrease her price by $20
Explanation:
Please see attachment for working notes and explanation
Answer:
D. Your interventions to the core job characteristics are likely to be effective.
C. Growth need strength
She should take out a loan with a loan of 5 years period. In the cost and benefit term, it would better to take out the shorter loan period because automobile price tends to decrease in the following year after it has been bought. However, Carmen will not be able to fulfill the 4-year loan payment for each month, because the average auto loan interest rate for a person with 620 credit score is 9.48%. Carmen able to pay 7.72% ((48 x 150)-(8,500-3,000))/(8,500-3,000) interest on 4-year loan and 12.72% ((60 x $150)-($8,500-$3,000))/($8,500-$3,000) on 5-year loan<span>. It would be a safe decision to choose the 5-year loan because Carmen still able to pay the loan interest. </span>
The effective rate on these bonds is 7.17%
<h3>What is the effective rate?</h3>
The effective interest rate of a bond is the rate that equates the present value of the bond's future interest payments and the bond's maturity value to the bond's current market value.
The effective interest rate can be determined using a financial calculator:
- Cash flow in year 0 = -490,222
- Cash flow from period 1 - 12 = 6% x 540,000 = 32,400
- Cash flow in year 6 or period 12 = $540,000
effective interest rate = 7.17%
To learn more about effective interest rate, please check: brainly.com/question/13735414
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