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For example, a nominal interest rate of 6% compounded monthly is equivalent to an effective interest rate of 6.17%. 6% compounded monthly is credited as 6%/12 = 0.005 every month. After one year, the initial capital is increased by the factor (1 + 0.005) 12 ≈ 1.0617. Note that the yield increases with the frequency of compounding.
It is often expressed as "days in the accrual period / days in the year". If Date2 is a coupon payment date, DayCountFactor is zero. DayCountFactor is also known as year fraction, abbreviated YearFrac. Freq The coupon payment frequency. 1 = annual, 2 = semi-annual, 4 = quarterly, 12 = monthly, etc. Principal Par value of the investment.
1. Estimate the bond value The coupons will be $50 in years 1, 2, 3 and 4. Then, on year 5, the bond will pay coupon and principal, for a total of $1050. Discounting to present value at 6.5%, the bond value is $937.66. The detail is the following: Year 1: $50 / (1 + 6.5%) ^ 1 = 46.95 Year 2: $50 / (1 + 6.5%) ^ 2 = 44.08
r is the nominal annual interest rate; n is the compounding frequency (1: annually, 12: monthly, 52: weekly, 365: daily) [10] t is the overall length of time the interest is applied (expressed using the same time units as n, usually years).
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The annual effective discount rate expresses the amount of interest paid or earned as a percentage of the balance at the end of the annual period. It is related to but slightly smaller than the effective rate of interest, which expresses the amount of interest as a percentage of the balance at the start of the period.
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