CD Rate Calculator

• How to calculate CD rates?

  You calculate a CD rate by applying A = P(1 + r/n)^(nt): P is your deposit, r is the annual rate as a decimal, n is how many times per year the bank compounds, and t is the term in years. A CD does not pay a flat percentage once — interest is credited at the interval in your disclosure, and each credited amount earns interest of its own for the rest of the term. Convert the rate to a decimal, divide by n, add 1, raise that to the power of n times t, and multiply by your deposit to reach the maturity value. On $10,000 at 4.50% APY compounded daily for 12 months, the formula returns $10,450.00, which is $450.00 in interest. If the quoted rate is already APY rather than nominal, set n to 1, because APY has already absorbed compounding and applying it again overstates the result.

• How to calculate a CD rate from the interest you were paid?

  You find the rate a CD actually paid by dividing the interest you received by your original deposit, then annualising that ratio if the term was not exactly one year. On a 12-month CD this is a single step: $1,087.50 of interest on a $25,000 deposit is 1,087.50 divided by 25,000, or 4.35%, which is already the annual rate because the term matches a year exactly. The reason a separate annualising step exists for other terms is that a 6-month CD earning 2% has actually paid roughly 4% on an annual basis, so comparing raw interest across different term lengths without adjusting for time misstates the rate. To annualise, add 1 to the total growth ratio (maturity value divided by deposit), raise it to the power of 12 divided by the term in months, then subtract 1. A $10,000 CD that grows to $10,222.52 over 6 months annualises to 4.50%, the same rate as one earning $450.00 over a full 12 months.

• How to calculate CD rate differences between banks?

  You compare CD rates between banks by running each offer through the compound interest formula A = P(1 + r/n)^(nt) using the same deposit and the same term, then subtracting the two maturity values to get the dollar gap. This matters because a percentage-point difference sounds small in isolation but is only meaningful once it is converted into what you actually receive on your own balance — a rate that looks close on paper can be a real gap in dollars once your deposit size is applied. On $25,000 for 12 months, a 4.35% APY offer matures at $26,087.50 against a 4.00% APY offer's $26,000.00, a $87.50 difference that repeats every time the CD renews. The one rule that must hold for the comparison to be valid is that both figures are on the same basis — always compare APY to APY, never APY to a nominal APR, because a bank quoting APR on a daily-compounding CD will look artificially cheaper than one quoting the equivalent APY.

• Do CD rates change during the term?

  No, a standard CD's rate is fixed for the entire term once you fund it, which is the main reason to choose one over a variable-rate savings account when rates are expected to fall. The rate is locked because the bank is contractually committing to pay that yield in exchange for you committing not to withdraw the money, and both sides of that trade are fixed at the same time. On a $10,000 deposit at 4.50% APY for 12 months, the maturity value of $10,450.00 is guaranteed the day you open the account regardless of what happens to rates in the broader market afterward. The exception is a small category of products built specifically to move: bump-up CDs let you request one rate increase during the term if the bank's rates rise, step-up CDs increase on a pre-set schedule, and variable-rate CDs track an index throughout — each of these has its own contract terms and is a distinct product from a standard fixed-rate CD.

• Formeln nach Bankstandard

  Verwendet dieselben Zinseszins- und APY-Konventionen wie Banken unter Regulation DD.

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