Half-Life Calculator
Half-life, decay constant, mean lifetime and remaining amount.
The rate implied by an amount, a payment and a term.
| Compounding | Nominal rate | Effective annual rate |
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Annual interest rate
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The Interest Rate Calculator recovers the rate from a deal that never stated one — a payment schedule, a total repayable, or a starting and ending value. It reports the periodic, nominal and effective annual rates, which are three different numbers.
Sometimes you know everything about a deal except the rate. A finance offer quotes a monthly payment and a term but no percentage; an investment doubled over a period; a store credit plan states only the total repayable. This calculator recovers the rate from those.
It matters because an unstated rate is usually an unflattering one. Convert a payment schedule into a percentage and offers that looked reasonable often turn out not to be, particularly on short terms where a modest-looking fee annualises into a very large number. The calculator also converts between nominal and effective annual rates, which is the other common source of confusion when two quotes use different compounding frequencies.
A finance offer with a monthly payment and no percentage can be converted into one, and it is usually unflattering.
Twelve percent compounded monthly is an effective 12.68, and only one of those is comparable across offers.
Work from a payment schedule, or from two values and a time period for a growth rate.
A small fee over a short term annualises into a very large rate, which is exactly what needs to be visible.
Iterative solution, because the rate cannot be isolated algebraically when payments are involved.
Work from a loan and payment, or from a starting and ending value over a period.
The amount, the regular payment and the number of periods, or the two values and the time.
The periodic rate, the nominal annual rate and the effective annual rate are all shown.
Use the effective annual rate when comparing offers with different compounding frequencies.
From the amount borrowed, the payment and the number of payments. The equation cannot be rearranged for the rate directly, so it is solved by iteration, which is what this calculator does.
The nominal rate ignores compounding within the year; the effective rate includes it. Twelve percent compounded monthly is a nominal twelve but an effective 12.68, and the effective figure is the one to compare on.
From the starting value, ending value and time. That gives the compound annual growth rate, which is the constant rate that would have produced the same result over the period.
Because annualising compresses a short term. A five percent fee on a loan repaid in one month is not five percent a year, it is an enormous annual rate, which is why short-term credit looks so different expressed as APR.
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Write the first reviewHalf-life, decay constant, mean lifetime and remaining amount.
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