Answer:
As a risk minimizer : Stock A has the lowest standard deviation, thus, it should be chosen, if it is to be held in isolation . Also stock B has the lowest beta, thus,it should be chosen, if it is to be held as part of a well - diversified portfolio.
The answer is A and B respectively
Explanation:
The standalone risk or standard deviation of the stocks is alleviated for a well diversified investor . So, in that case, the relevant risk would be the market risk or the beta.
When you see in isolation, relevant risk would be the standard deviation.
Therefore, as a risk minimizer : Stock A has the lowest standard deviation, thus, it should be chosen, if it is to be held in isolation . Also stock B has the lowest beta, thus,it should be chosen, if it is to be held as part of a well - diversified portfolio.
Answer:
Corey’s adjusted gross income is <u>$25,300</u> and his total tax due will be <u>decreased</u> by the credit.
Explanation:
Add what Cory earned and his capital gain to make $25,300
Cory claimed the lifetime learning credit which decreases his total tax due
Answer:
Cover letters can also provide insight and explanation into sensitive information that your resume cannot, such as lapses in employment, career changes and layoffs.
Explanation: I put this as my answer and got it right. :)
B. True This will ensure that You enhance and make a good relationship so your on good terms and have a long term customer
Answer:
Results are below.
Explanation:
Giving the following information:
Initial investment= $6,000
<u>To calculate the future value, we need to use the following formula:</u>
FV= PV*(1+i)^n
<u>Compounded annually:</u>
n= 20
i= 0.035
FV= 6,000*1.035^20
FV= $11,938.73
<u>Compounded semi-annually:</u>
n=20*2= 40
i= 0.035/2= 0.0175
FV= 6,000*(1.0175^40)
FV= $12,009.58
<u>Compounded quarterly:</u>
n= 20*4= 80
i= 0.035/4= 0.00875
FV= 6,000*(1.00875^80)
FV= $12,045.78
<u>Compounded monthly:</u>
n= 20*12= 240
i= 0.035/12= 0.00292
FV= 6,000*(1.00292^240)
FV= $12,079.84
<u>Compounded weekly:</u>
n= 20*52= 1,040
i= 0.035/52= 0.000673
FV= 6,000*(1.000673^1,040)
FV= $12,078.71
<u>Compounded daily:</u>
n= 20*365= 7,300
i= 0.035/365= 0.000096
FV= 6,000*(1.000096^7,300)
FV= $12,091.78