Calculate the bond price for maturity 4 years with face (nominal) value 100, annual coupons 5, and continous compounding with interest a) 8% and b) 5%. What do you notice?
For continuous compounding, A= P*e^(r*t)
So, P= A/e^(r*t)
a)Given, r= 8%
P= 100/e^(0.08*4)=100/1.38= 72.46
b) r=5%
P= 100/e^(0.05*4)= 100/1.22= 81.96
So, as the interest rate decreases the present value of the bond is higher.
Calculate the bond price for maturity 4 years with face (nominal) value 100, annual coupons 5,...
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