In: Finance
You bought one of Great White Shark Repellant Co.’s 11 percent coupon bonds one year ago for $780. These bonds make annual payments and mature 7 years from now. Suppose you decide to sell your bonds today when the required return on the bonds is 13 percent. If the inflation rate was 3 percent over the past year, what was your total real return on investment?
K = N |
Bond Price =∑ [(Annual Coupon)/(1 + YTM)^k] + Par value/(1 + YTM)^N |
k=1 |
K =7 |
Bond Price =∑ [(11*1000/100)/(1 + 13/100)^k] + 1000/(1 + 13/100)^7 |
k=1 |
Bond Price = 911.55 |
rate of return/HPR = ((Selling price+Coupon amount)/Purchase price-1) |
=((911.55+110)/780-1) |
=30.97% |
Real return = ((1+nominal return)/(1+inflation rate)-1)*100 |
Real return=((1+0.3097)/(1+0.03)-1)*100 |
Real return = 27.16 |