Suppose an investor earned a yield of 9.6 percent p.a. on a bond paying coupons quarterly. What is the effective annual yield (EAY) on this investment?

Assuming annual interest payments and a principal value of $100, what is the value of a 5-year 6.4% coupon bond when the discount rate is i) 4.6%, ii) 6.4%, and iii) 7.6% ? Show that your results are consistent with the relationship between the coupon rate, discount rate, and price relative to par value.

What is the stand-alone risk? Use the scenario data to calculate the standard deviation of the bonds return for the next year.

The value of any financial asset is the present ✓ value of the cash flows the asset is expected to produce. For a bond with fixed annual coupons, its value is equal to the present value of all its annual interest payments and its maturity value as shown in the equation below: Bond's value = VB: Int. Int. (1+ra)² (1+ra)² N + ·+...+ Int. M + (1+ra)* (1+ra) Int. M (1+ra) (1+ra)N + We could use the valuation equation shown above to solve for a bond's value; however, it is more efficient to use a financial calculator. Simply enter N as years to maturity, I/YR as the going annual interest rate, PMT as the annual coupon payment (calculated as the annual coupon interest rate times the face value of the bond), and FV as the stated maturity value. Once those inputs are entered in your financial calculator, you can solve for PV, the value of the bond. Remember that the signs for PMT and FV should be the same, so PV will have an opposite sign. Typically, you would enter PMT and FV as positive…

yield-to-maturity (internal rate of return). Calculate the yield-to- maturity for a bond with the following characteristics: face $1,000; coupon rate 8%; years until maturity 12; market price $1,125.

(d) Which of the following investments has the highest annual percentage yield (APY)? (Assume that all CDs are of equal risk.) Bank A that pays 8 percent interest compounded quarterly.Bank B that pays 8 percent compounded monthly.Bank C that pays 8.25 percent annually Show your working to justify your decision.

Suppose a bond pays an annual coupon interest of $3000. Compute the yield per year that a bondholder will earn if the bond is purchased at a market value of $ 120000, $100000 and $75000. The calculations lead you to what conclusion?

If the current yield of a bond goes down from 6.1% to 4.5%, by what percent does the market price increase?

For the yield-to-maturity (YTM) to qual the actual compound return an investor realizes on an investment in a coupon bond, we must assume: O A. cash flows will be paid as promised. B. The bond will be held until maturity. C. cash flows will be reinvested at the YTM rate. D. All of the above.

Compute the Macaulay duration, modified duration and convexity of a coupon bond with face value F = 100, current price P 100, current price P = 92, maturity T I = 8% 4 years, that pays a semi-annual coupon of C =