APR vs APY
Learn what's the difference between APR and APY
Last updated
Learn what's the difference between APR and APY
Last updated
Annual Percentage Rate (APR) | Annual Percentage Yield (APY) |
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WHAT IS APR? APR (Annual Percentage Rate) is the annual rate of return — expressed as a percentage — before factoring in compound interest. APR only takes into account simple interest. You’ll run into APR most often when considering loan terms, and how much you’ll have to pay to borrow. | WHAT IS APY? APY (Annual Percentage Yield) is the annual rate of return — expressed as a percentage — once you factor in compound interest. It's a standard evaluation of return based on one year. You'll run into this most often when considering deposit accounts, and how much you'll earn on your deposit. |
HOW DO YOU CALCULATE APR? APR = [(Fees + Interest)/Principal] x (Number of Years) x 100 To calculate APR:
The result is your Annual Percentage Rate expressed as a percentage. | HOW DO YOU CONVERT APR TO APY? APY = [1 + (APR / Number of Periods)]^(Number of Periods) - 1 To calculate APY using APR:
The result is your Annual Percentage Yield expressed as a percentage. |
EXAMPLE: CALCULATE YOUR DAILY CREDIT CARD INTEREST USING APR Let’s say you would like to calculate how much interest will accrue today on your credit card. Your credit card charges 19.00% APR, compounds daily, and has a balance of $1000.
Daily Interest Accrued = 1000 x 0.19 / 365 In this case, your daily interest accrued would be $0.52. This amount would then be added to your balance for tomorrow’s calculation. | EXAMPLE: CALCULATE INTEREST EARNED ON A SAVINGS ACCOUNT Let's say you want to calculate how much interest your savings account will pay you after one year. Your savings account pays 2.00% APY, and you have a balance of $1000.
Expected Annual Interest = 1000 x 0.02 In this case, your expected annual interest accrued would be $20.00. Your expected balance at the end of the year would be $1,020.00. |
Both terms talk about the same concept, so neither is inherently better. However, because APY takes into account compounding interest, it is usually higher than an equivalent APR. Therefore, if you're comparing the same percentage number, with one as APR and one as APY, e.g. 1.00% APR vs 1.00% APY, it's safe to assume that the APR option will represent a larger return for the lender over the course of a year.