When the interest is being paid out half yearly, then interest rates got half and periods double | |||||||||||
VALUE OF BOND: | |||||||||||
FORMULA = COUPON * PVIFA(YIELD REQD. , YEARS TO MATURITY) + PAR VALUE * PVIF(YIELD REQD. , YEARS TO MATURITY) | |||||||||||
BOND A = (500* 9% / 2) * PVIFA(4% , 18) + 500 * PVIF(4% , 18) = 22.5 * 12.659 + 500 * 0.494 = $531.83 | |||||||||||
BOND B = (500* 11% / 2) * PVIFA(6.5% , 40) + 500 * PVIF(6.5% , 40) = 27.5 * 14.1455 + 500 * 0.0805 = $429.25 | |||||||||||
BOND C = (500* 14% / 2) * PVIFA(8% , 8) + 500 * PVIF(8% , 8) = 35 * 5.7466 + 500 * 0.5403 = $471.28 |
4167%, 5 of 12pts 0 of 1 p P6-26 (similar to) 0
core: 0 of 4 pts 2 of 12 (0 complete) P6-2 (similar to) (Related to Checkpoint 6.2) (Present value of an ordinary annuity) What is the present value of $3,000 per year for 10 years discounted back to the present at 10 percent" The present value of $3,000 per year for 10 years discounted back to the present at 10 percent is $ (Round to the nearest cent)
Please solve for A B C P6-25 (similar to) Question Help Bond valuation—Semiannual interest Calculate the value of each of the bonds shown in the following table, all of which pay interest semiannually. (Click on the icon located on the top-right corner of the data table below in order to copy its contents into a spreadsheet.) Bond Coupon interest rate 8% Years to maturity 12 Required stated annual return 10% Par Value $500 1,000 500 13 15 13 15 The...
Show the math for getting del^2(del^2 * psi) = 0 to get to the last equation with sin (theta) b) Obtain a general expression for W(, 0 (ha)a 1 + 2 2 r or Ursin0 as r > Since Assume w; f(r)sin0 sin 2-3r2 f" +3rf"-3f=0 4 b) Obtain a general expression for W(, 0 (ha)a 1 + 2 2 r or Ursin0 as r > Since Assume w; f(r)sin0 sin 2-3r2 f" +3rf"-3f=0 4
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