i=0 i=1 i=2 A range bond is a structured security, which can be described as follows....
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i=0 i=1 i=2 A range bond is a structured security, which can be described as follows. It is like a standard fixed-rate coupon bond, but it pays the coupon at some given time i only if the reference interest rate at time i-1 is within a given interval ("the range"). Otherwise, it pays no coupon at that time (but it will pay coupon in the future, if the above-mentioned condition is met). In any case, it will pay the principal back at maturity. Consider now a 3-year range bond, with a coupon equal to $10 per year, and with a principal of $100. The range bond pays the coupon at time i if the continuously-compounded 1-year spot rate at time i-1 is within the interval [0.025,0.05]. Compute the no-arbitrage price of the range bond at time i=0, using the binomial (continuously-compounded) interest rate tree on the right. The risk-neutral probability of moving up is 70% in each node. An interval between two movements in the tree is A 1 year. To = 0.04 71.= 0.06 71.d = 0.03 12. = 0.09 12,ud 12.du = 0.04 72.dd = 0.02 i=0 i=1 i=2 A range bond is a structured security, which can be described as follows. It is like a standard fixed-rate coupon bond, but it pays the coupon at some given time i only if the reference interest rate at time i-1 is within a given interval ("the range"). Otherwise, it pays no coupon at that time (but it will pay coupon in the future, if the above-mentioned condition is met). In any case, it will pay the principal back at maturity. Consider now a 3-year range bond, with a coupon equal to $10 per year, and with a principal of $100. The range bond pays the coupon at time i if the continuously-compounded 1-year spot rate at time i-1 is within the interval [0.025,0.05]. Compute the no-arbitrage price of the range bond at time i=0, using the binomial (continuously-compounded) interest rate tree on the right. The risk-neutral probability of moving up is 70% in each node. An interval between two movements in the tree is A 1 year. To = 0.04 71.= 0.06 71.d = 0.03 12. = 0.09 12,ud 12.du = 0.04 72.dd = 0.02
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Understanding Business Ethics
ISBN: 9781506303239
3rd Edition
Authors: Peter A. Stanwick, Sarah D. Stanwick
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