C. Warranty and proof the company believes in their product.
Answer:
market premium = 0,0781 = 7.81%
Explanation:
We have to calculate the market return and then calcualte the premium as the difference between the expected return on the market and the risk-free rate:
We multiply each outcome by the stock weight. and then for the probability of occurence of that state of economy
Calculations for boom:
Change of boom x (weighted outcome A + weighted outcome B + weighted outcome C)
0.25 x (0.45 x 0.15 + 0.45 0.27 + 0.1 x 0.05) = 0.05
![\left[\begin{array}{cccccc}Stock&&B&A&C&Totals\\Weights&&0,45&0,45&0,1&&Boom&0,25&0,15&0,27&0,11&0,05&Normal&0,65&0,11&0,14&0,09&0,078975&bust&0,1&-0,04&-0,19&0,05&-0,00985&&&&&return&0,119125&\end{array}\right]](https://tex.z-dn.net/?f=%5Cleft%5B%5Cbegin%7Barray%7D%7Bcccccc%7DStock%26%26B%26A%26C%26Totals%5C%5CWeights%26%260%2C45%260%2C45%260%2C1%26%26Boom%260%2C25%260%2C15%260%2C27%260%2C11%260%2C05%26Normal%260%2C65%260%2C11%260%2C14%260%2C09%260%2C078975%26bust%260%2C1%26-0%2C04%26-0%2C19%260%2C05%26-0%2C00985%26%26%26%26%26return%260%2C119125%26%5Cend%7Barray%7D%5Cright%5D)
market expected return 0,1191
Market premium: 0,1191 - 0,041 = 0,0781
Answer:
When using a financial calculator to compute the issue price of the bonds, the applicable periodic interest rate ("I") is 3.923%
Explanation:
Hi, first, the discount interest rate that you have to choose is 8%, because 9% is the coupon rate (which in our case would be 9%/2=4.5% and this is used only to find the amount to be paid semi-annually).
Now we know we have to choose 8%, but this is an effective rate (I know this is an effective rate because no units were mentioned), and by definition it is a periodic rate, but it is not the rate that we need since the payments are going to be made in a semi-annual way, therefore we need to use the following equation.
![r(semi-annual)=[1+r(annual)]^{\frac{1}{2} } -1](https://tex.z-dn.net/?f=r%28semi-annual%29%3D%5B1%2Br%28annual%29%5D%5E%7B%5Cfrac%7B1%7D%7B2%7D%20%7D%20-1)
So, everything should look like this.
![r(semi-annual)=[1+0.08]^{\frac{1}{2} } -1=0.03923](https://tex.z-dn.net/?f=r%28semi-annual%29%3D%5B1%2B0.08%5D%5E%7B%5Cfrac%7B1%7D%7B2%7D%20%7D%20-1%3D0.03923)
Therefore, the periodic interest that yuo have to use to calculate the price of the bond is 3.923%
Best of luck.
<span>It is very simple. The more often it is compounded the better. So daily is the best, next is weekly, monthly etc. The greater the number of compounding periods, the better it is for your bottom line.
With a savings account you are lending the bank money but with a mortgage they lend you money so conversely, you want as few compounding periods as possible.
It works this way because at each break point to which they compound interest (ie.say monthly) they capitalize (add the interest earned to that point) into the investment and you earn interest on your interest for the next period as well as on the principal you started with (next month in this scenario) So the more often they include the interest earned into the calculation (compound periods) the greater the impact on growth. hope it helps
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Answer:
False
Explanation:
Balance sheets relate to balance and expenditure over a period.