please use excel with as much
detial as possible
1.
There is a function in excel DURATION
the syntax is =DURATION(settlemtdate,maturitydate,coupon,yield,frequency of coupon payments)
Given:
Coupon rate=13.76%
Yield=10%
Maturity=5 years
So we can use random settlement date as 1/1/2013 and maturity date as 5 years away from the settlement
Use the below formula
=DURATION(DATE(2013,1,1),DATE(2018,1,1),13.76%,10%,1)
=4 years
2.
Purchase price=PV(10%,5,13.76%*100,100)=114.253
Price after 4 years=PV(11%,1,13.76%*100,100)=102.486
Returns=((13.76*(1+1.11+1.11^2+1.11^3)+102.486)/(114.253))^(1/4)-1=10%
please use excel with as much detial as possible 38. Suppose that you purchase a bond...
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please use excel coding
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At t=0, you purchase a five-year, 8 percent coupon bond (paid annually) that is priced at par. The face value of the bond is $1,000. You are also given that your investment horizon is also five years. Suppose that the market interest rate increases to 9 percent (increase by 100 basis points) during the first year of your purchase (within year 1), and it remains at that level (9 percent) for the next four years. You decided to sell the...
Could i get the solution without using excel? by hand
please.
A coupon bond that pays interest semiannually has a par value of $1,000, matures in 8 years, and has a yield to maturity of 6%. If the coupon rate is 8%, the intrinsic value of the bond today will be $1,125.61 $1,000 $1,062.81 $1,081.82