The yearly return of the investor is given to be 11.069%
<h3>How to find the YTM</h3>
In order to do this we have to make use of the Rate function in excel
This would be given as
=RATE(nper, PMT, PV, FV)
where Nper is 5 years
PMT is = $1,000*10% = $100
PV = $980
The future value Fv is given as $1,000
Hnece we would have to type in excel
RATE(5,100,-980,1000)
This would give us the value of the YTM as 10.5348%
Next would be to find the rate of return of this investor. This would be the rate that he actually earned.
We would also use the rate function
=RATE(nper, PMT, PV, FV
Npe = 4 years
PMT = $1,000*10% = $100
PV = $980
FV = $1,020 that is the amount for which the bond was sold
=RATE(4,100,-980,1020)
The solution would be = 11.0698%
Thus we can say that the return earned on investment is 11.0698%
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Answer: $756
Explanation:
Based on the information given in the question, the fee that should be charged to obtain a contribution margin of 18% will be:
Target fee = Variable cost/(1-Contribution Margin)
= $620/(1 - 18%)
= $620/(82%)
= $620/0.82
= $756
They should charge $756
Answer:
to comply with Occupational Safety and Health Administration (OSHA) procedures
Explanation:
OSHA is occupational safety and health administration. OSHA is mandated to publish and enforce regulations that safeguard employees' health and safety in the workplace.
Fall guards are elected in high places to prevent employees from falling to the ground. They are safety measures that employers have to put in place to prevents accidental falls and subsequent injuries. Fall guards in a high place are one of the OSHA requirements.
<u>Given:</u>
Loan amount = $250000
Interest rate = 5.5%
Interest payment = $2042.71
<u>To find:</u>
Total amount of interest
<u>Solution:</u>
The total number of months in 15 years = 
Total monthly payments will be 
So, the total pay-backs will be $3,67,687.8
Total interest paid will be as follows,

On plugging-in the values in the above formula we get,

Therefore, the total amount of interest that the borrower will pay over the course of the loan is $1,17,687.80.