On March 10, 2023, you purchase a $5,000 corporate bond that matures on January 15, 2030 (settlement occurs on March 12, 2023). The coupon rate is 5.25% and the bond is priced at 103.75% of face value. The last coupon payment occurred on January 15, 2023 (56 days before settlement), and the next coupon payment will be on July 15, 2023 (125 days from settlement). Calculate the accrued interest due to the seller from the buyer at settlement.
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- Can you help me solve this general accounting question using the correct accounting procedures?On October 5, 2019, you purchase a $10,000 T-note that matures on August 15, 2031 (settlement occurs two days after purchase, so you receive actual ownership of the bond on October 7, 2019). The coupon rate on the T-note is 4.375 percent and the current price quoted on the bond is 105.250 percent. The last coupon payment occurred on May 15, 2019 (145 days before settlement), and the next coupon payment will be paid on November 15, 2019 (39 days from settlement). a. Calculate the accrued interest due to the seller from the buyer at settlement. b. Calculate the dirty price of this transaction. (For all requirements, do not round intermediate calculations. Round your answers to 2 decimal places. (e.g., 32.16)) a. Accrued interest due b. Dirty priceOn October 5, 2019, you purchase a $10,000 T-note that matures on August 15, 2031 (settlement occurs one day after purchase, so you receive actual ownership of the bond on October 6, 2019). The coupon rate on the T-note is 5.375 percent and the current price quoted on the bond is 105.250 percent. The last coupon payment occurred on May 15, 2019 (144 days before settlement), and the next coupon payment will be paid on November 15, 2019 (40 days from settlement). a)Calculate the accrued interest due to the seller from the buyer at settlement. b)Calculate the dirty price of this transaction.
- A 4.35% coupon bond is priced at 99.68. The last semi-annual coupon payment was made on June 3, 2019. The next coupon will be paid on December 1, 2019. What is the invoice price on July 6, 2019? a) $1014.58 b) $1003.97 c) $1018.55 d) $1000.77A bond is issued on June 3, 2020. Maturity date is June 3, 2023. First semi-annual coupon payment is on December 3, 2020. The interest rate (per annum) is 0.4%. The face value is $1,000,000 (in thousands). The price of the bond is 998.60 (per $1000). 1) Determine the amount of each coupon payment per $1,000 of face value and the total number of coupon payments. 2) Calculate the yield to maturity. 3) Calculate the new price per $1,000 of face value if the yield to maturity increased by one percentage point (e.g., from 1.5% to 2.5%) immediately after issuance. Also calculate the percentage price change.Consider an investor who, on January 1, 2022, purchases a TIPS bond with an original principal of $111,000, an 10 percent annual (or 5 percent semiannual) coupon rate, and 15 years to maturity. a. If the semiannual inflation rate during the first six months is 0.5 percent, calculate the principal amount used to determine the first coupon payment and the first coupon payment (paid on June 30, 2022). b. From your answer to part a, calculate the inflation-adjusted principal at the beginning of the second six months. c. Suppose that the semiannual inflation rate for the second six-month period is 1.3 percent. Calculate the inflation-adjusted principal at the end of the second six months (on December 31, 2022) and the coupon payment to the investor for the second six-month period. (For all requirements, round your answers to 2 decimal places. (e.g., 32.16)) a. Principal amount Coupon payment b. Inflation-adjusted principal c. Inflation-adjusted principal at the end of the second six months…
- am. 69.Consider an investor who, on January 1, 2022, purchases a TIPS bond with an original principal of $100,000, an 8 percent annual (or 4 percent semiannual) coupon rate, and 10 years to maturity. If the semiannual inflation rate during the first six months is 0.3 percent, calculate the principal amount used to determine the first coupon payment and the first coupon payment (paid on June 30, 2022). From your answer to part a, calculate the inflation-adjusted principal at the beginning of the second six months. Suppose that the semiannual inflation rate for the second six-month period is 1 percent. Calculate the inflation-adjusted principal at the end of the second six months (on December 31, 2022) and the coupon payment to the investor for the second six-month period.You purchased a bond on January 1, 2018 which matures 7 years later on December 31st. The bond has a par value of $1,000, a stated coupon rate of 6.0% and pays interest semi-annually. On January 1, 2020, the bond sells for $928.50. What is its yield to maturity?
- General accountingTreeTop Inc. bonds was issued on Oct 15th, 2010. The bonds have a coupon rate of 6.2%, with interest paid annually. The par value of the bonds is $1,000 and the maturity is Oct 15th, 2042. If the market price of one contract of TreeTop bond on Oct 15th, 2020 is $1,105, what is the annual interest rate to be earned by an investor who bought it on Oct 15th, 2020 at the said market price and plan to hold on to the bond till maturity? Round to the 0.01%, i.e., two decimal places. Enter your answer in the form of a percentage. For example, if your answer is "12.34%", enter "12.34".A $10,000 bond with a coupon rate of 5% was redeemable on July 1, 2028. It was purchased on September 10, 2015 when the yield rate was 6% compounded semi- annually. Determine the purchase price of the bond. Paragraph IU ... Purchase Date: Redemption Date: 取 A