Suppose the redemption amount C is not necessarily equal to the face amount F on a...
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Suppose the redemption amount C is not necessarily equal to the face amount F on a bond. Using g = Fr as the modified coupon rate, show that Equations (4.2), (4.3) and (4.4) become polated b P = Cv+Cg.amj (4.2E) P = C+C(g-j) anj (4.3E) od and P = K + & (C-K). (4.4E) Describe the relationship linking the relative sizes of P and C to the relative sizes of g and j. Suppose the redemption amount C is not necessarily equal to the face amount F on a bond. Using g = Fr as the modified coupon rate, show that Equations (4.2), (4.3) and (4.4) become polated b P = Cv+Cg.amj (4.2E) P = C+C(g-j) anj (4.3E) od and P = K + & (C-K). (4.4E) Describe the relationship linking the relative sizes of P and C to the relative sizes of g and j.
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When CF Equation 42 becomes P CvCg anj P CvCgj anj Similarly Equation 43 becomes ... View the full answer
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