A bond has a current price of $1,030. The yield on the bond is 8%.
If the yield changes from 8% to 8.1%, the price of the bond will go
down to $1,025.88. The modified duration of this bond is
__________.
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A bond has a current price of $1,030. The yield on the bond is 8%. If...
A bond currently has a price of $1,050. The yield on the bond is 6%. If the yield increases 25 basis points, the price of the bond will go down to $1,030. The duration of this bond is years.
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A bond has just been issued. The bond has an annual coupon rate of 9% and coupons are paid annually. The bond has a face value of $1,000 and will mature in 10 years. The bond’s yield to maturity is 12%. Calculate the price of the bond at the yield to maturity of 12%. Calculate a new price for the bond if the yield to maturity decreases to 10.5%. Calculate the actual change in the bond’s price as the yield...
An 8% coupon bond with 3 years to maturity has a yield of 7%. Assume that coupon is paid semi-annually and face value is $1,000. (a) Calculate the price of the bond. (Keep 2 decimal places, e.g. 90.12) (b) Calculate the duration of the bond. (Keep 4 decimal places, e.g. 5.1234) (c) Calculate this bond's modified duration. (Keep 4 decimal places, e.g. 5.1234) (d) Assume that the bond's yield to maturity increases from 7% to 7.2%, estimate the new price...
A bond has just been issued. The bond has an annual coupon rate of 9% and coupons are paid annually. The bond has a face value of $1,000 and will mature in 10 years. The bond’s yield to maturity is 12%. e. Calculate the bond’s duration at a yield to maturity of 10.5%. f. Use the bond’s duration to calculate the approximate bond price change as the yield to maturity changes from 12% to 10.5%. g. Use the bond’s modified...
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