As per rules I am answering the first 4 subparts of the question.
For Q 8 we use excel PV function for calculation of the old price and new price. Change in price = New price- Old price
| Original price | New Price | Change | |
| 8a | $982.17 | $981.9915 | ($0.1759) |
| Original price | New Price | Change | |
| 8b | $893.25 | $892.2768 | ($0.9754) |
For Q9, we first take the original price. New price = Old price *(100%+ (1/32)%)
Using new price, the YTM is computed and then we find the change in YTM.
| 9a | Original price | $982.1674 |
| New Price | $982.4743 | |
| New YTM | 7.9826% | |
| Change in YTM | 0.0174% | |
| 9b | Original price | $893.2522 |
| New Price | $893.5314 | |
| New YTM | 7.9971% | |
| Change in YTM | 0.0029% |
WORKINGS

Iv.) 8a.) TTM: 2 years YTM: 8% C: 7% 8b.) TTM: 25 years YTM: 8% C:7%...
VI.) 10a.) TTM: 3 years YTM: 7% C:5% PV: ? 10b.) TTM: 30 years YTM: 7% C:5% PV: ? Questions for Problem 10. a.) Find the price of each bond, including the annuity and lump sum amounts b.) Change the yield of each bond by minus 25 basis points. Find the new prices, including the annuity and lump sum components bond?
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la.) TTM: 15 years. YTM: 7%. C: 7%. PV: 2 1b.) TTM: 10 years. YTM: 7%. C: 7%. PV:? Ic.) TTM:5 years. YTM: 7%. C: 7%. PV:? 2a.) TTM: 15 years. YTM: 9% C: 7%. PV:? 2b.) TTM: 10 years. YTM: 9%. C: 7%. PV:7 2c.) TTM: 5 years. YTM: 9%. C: 7%. PV: ? 3a.) TTM: 15 years. YTM: 5%. C: 7%. PV:7 3b.) TTM: 10 years. YTM: 5%. C: 7%. PV: ? 3c.) TTM: 5 years. YTM: 5%....
4a.) TTM: 10 years. YIM: 6%. C: 3%. PV:? 4b.) TTM: 10 years. YTM: 8%. C: 3%. PV: ? 4c.) TTM: 10 years. YTM: 4%. C: 3%. PV:? 5a.) TTM: 10 years. YTM: 6%. C: 9%. PV: ? 5b.) TTM: 10 years. YTM: 8%. C: 9%. PV: ? 5c.) TTM: 10 years. YTM: 4% C: 9% PV: ? Questions for Problems 4-5 a) What do problems 4 and 5 tell us about the way the coupon rate affects the sensitivity...
A coupon bond has 10-years to maturity and a YTM of 8%. If the YTM instantaneously increases to 9%, what happens to the bond’s price and duration? Question 1 options: The price decreases and the duration increases. The price increases and the duration decreases. The price decreases and the duration decreases. The price decreases and the duration stays the same.
Question Find the equilavent years to maturity ofa zero-coupon bond to one that has a coupon rate of 8.60%, 5 years to maturity and a yield to maturity of 9.20% Find the equilavent years to maturity of a zero-coupon bond to one that has a coupon rate of 660% (annual coupons) 10 years to maturity, and a yield to maturity 3 of 6.00%. Find the approximate percentage change in the price of a bond due to a 10 basis point...
E F 9b-2 The seven-year, $1,000 par value bonds of the Quist Mountain Mist Beverage Co. pay 9.0 percent interest (assume semi-annual payments). the market's required yield to maturity on a comparable-risk bond is 7 percent. The current price for the bond is $1,100. a. Determine the Yield to Maturity. b. What is the value of the bond to you given the yield to maturity on a comparable-risk bond? c. Should you purchase the bond at the current market price?...
A 33-year maturity bond making annual coupon payments with a coupon rate of 15% has duration of 10.8 years and convexity of 1916 . The bond currently sells at a yield to maturity of 8% Required (a) Find the price of the bond if its yield to maturity falls to 7% or rises to 9%. (Round your answers to 2 decimal places. Omit the "$" sign in your response.) Yield to maturity of 7% Yield to maturity of 9% (b)...
Face Value you can choose your own
21. The current price of a zero-coupon bond with a YTM of 7% and 10 years to maturity is: a) $499 b) $508 c) $614 d) $1082 22. If the coupon rate on a bond is 8%, and the current yield is 996, then this bonds price is: a) $780 b) $800 c) $888 d) $1012 60 23. The current price of a constant growth stock with Do-$5, R-12% and g-796 is: a)...
Bond Y has a 30-year maturity, an 8% coupon, and sells at an initial yield-to-maturity (YTM) of 8 percent. The modified duration of Bond Y is 11.26 years and its convexity measure equals 212.40. If the bond's yield increases from 8% to 10% how much on a percentage basis is the Duration-With- Convexity Rule more accurate (Part 1)? Briefly explain the concept of Convexity Measure as it relates to Bond Y (Part 2):