It's true investing in stocks and bonds is risky because it is possible to lose all or part of your principal.
Investors are unlikely to demand the same returns on their stock investments year after year. Market yields can be expressed as the sum of government bond yields and market risk premiums.
Yes. If you sell bonds before their maturity date, you may incur a loss as the sale price may be lower than the purchase price. Also, if an investor purchases a bond and the company faces financial difficulties, the company may not be able to return all or part of the original investment to the bondholders.
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Answer:
X=97.24
Explanation:
PV = Present Value = X+2000 by the 16th years
PMT = Payments = $100
FV = Future Value = 2000 at the end of 16 years
n= number of years
Applying the equation of future value for annuity
FV = pmt* ((1+r)ⁿ - 1
)/r
Inputting the values;
2000=100*((1+r)¹⁶-1)/r
Solving for r, gives r = 2.9%
Therefore using the formula for PV for annuity;
PV=PMT*(1-(1/1+r)/r)
X=100*(1-(1/1.029)/0.029
X=100*((1-0.9718)/0.029)
X=100*(0.0282/0.029)
X=97.24
Answer:
Month incurred Amount June July August
June 75,000 37500 18,750 18,750
July 95,000 47,500 23,750
August 95,000 47,500
37,500 66,250 90,000
The expected cash receipts are:
June = $37,500
July = $66,250
August = $90,000
Explanation:
The pattern of collection of sales is that 50% are collected in the months of sales while 25% each will be collected in the following month and following 2 months. For instance, 50% of June sales are collected in June, 25% are realized in July and 25% are collected in August. 50% of July sales are realized in July and 25% are collected in August.
Answer:
c. The systematic risk of a portfolio can be effectively lowered by adding T-bills to the portfolio.
Explanation:
If we want to less the systematic risk of the portfolio so we have to add the t-bills so that the systematic risk could be minimized
The other statements that are mentioned are incorrect as for risk these statements are wrong
So only c option would be considered as correct
Hence, the correct option is c.
Answer: 0.3
Explanation:
The Sharpe ratio is simply used by organizations and investors in order to compare the return on an investment to its risk.
From the question, we are informed that a portfolio has a 30% standard deviation generated a return of 15% last year when T-bills were paying 6.0%.
The Sharpe ratio will be:
= (15% - 6.0%)/30%
= 9%/30%
= 0.09/0.3
= 0.3
