Please show how to enter this on a
financial calculator, specifically the HP10BII+
rate positively ..
| First we have to convert the Monthly compounding rate into effective annual rate and then semiannual compounding rate. | ||||||||||||
| Annual effective rate = | (1+9.2%/12)^12-1 | |||||||||||
| Annual effective rate = | 9.60% | |||||||||||
| computation of semiannual compounding rate = | ((1+9.6%)^0.5-1)*2 | |||||||||||
| Semiannual compounding rate = | 9.38% | |||||||||||
| We have to use now financial calculator to solve for present value | ||||||||||||
| put in calculator- | ||||||||||||
| FV | 0 | |||||||||||
| PMT | -105 | |||||||||||
| I | 9.38%/2 | 4.69% | ||||||||||
| N | 5*2 | 10 | ||||||||||
| Compute PV | $823.17 | |||||||||||
| Ans = | $823.17 |
Please show how to enter this on a financial calculator, specifically the HP10BII+ P 5-10 (similar...
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Please show how to do this on a financial
calculator.
P 6-10 (similar to) :3 Question Help The yield to maturity of a $1,000 bond with a 7.1% coupon rate, semiannual coupons, and two years to maturity is 7.9% APR, compounded semiannually. What is its price? The price of the bond is $ . (Round to the nearest cent.)
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