We are independent & ad-supported. We may earn a commission for purchases made through our links.

Advertiser Disclosure

Our website is an independent, advertising-supported platform. We provide our content free of charge to our readers, and to keep it that way, we rely on revenue generated through advertisements and affiliate partnerships. This means that when you click on certain links on our site and make a purchase, we may earn a commission. Learn more.

How We Make Money

We sustain our operations through affiliate commissions and advertising. If you click on an affiliate link and make a purchase, we may receive a commission from the merchant at no additional cost to you. We also display advertisements on our website, which help generate revenue to support our work and keep our content free for readers. Our editorial team operates independently from our advertising and affiliate partnerships to ensure that our content remains unbiased and focused on providing you with the best information and recommendations based on thorough research and honest evaluations. To remain transparent, we’ve provided a list of our current affiliate partners here.

What Is an Effective Annual Return?

Mary McMahon
By
Updated May 17, 2024
Our promise to you
WiseGeek is dedicated to creating trustworthy, high-quality content that always prioritizes transparency, integrity, and inclusivity above all else. Our ensure that our content creation and review process includes rigorous fact-checking, evidence-based, and continual updates to ensure accuracy and reliability.

Our Promise to you

Founded in 2002, our company has been a trusted resource for readers seeking informative and engaging content. Our dedication to quality remains unwavering—and will never change. We follow a strict editorial policy, ensuring that our content is authored by highly qualified professionals and edited by subject matter experts. This guarantees that everything we publish is objective, accurate, and trustworthy.

Over the years, we've refined our approach to cover a wide range of topics, providing readers with reliable and practical advice to enhance their knowledge and skills. That's why millions of readers turn to us each year. Join us in celebrating the joy of learning, guided by standards you can trust.

Editorial Standards

At WiseGeek, we are committed to creating content that you can trust. Our editorial process is designed to ensure that every piece of content we publish is accurate, reliable, and informative.

Our team of experienced writers and editors follows a strict set of guidelines to ensure the highest quality content. We conduct thorough research, fact-check all information, and rely on credible sources to back up our claims. Our content is reviewed by subject matter experts to ensure accuracy and clarity.

We believe in transparency and maintain editorial independence from our advertisers. Our team does not receive direct compensation from advertisers, allowing us to create unbiased content that prioritizes your interests.

An effective annual return accounts for the effects of compounding when determining interest earnings over the course of a year. Sometimes it is easy to determine this rate, because interest may only be compounded once a year. In other cases, it can require a formula to consider the number of compounding periods. It is important to know when interest is compounded when thinking about interest earnings on savings and other investments, as well as interest that will be paid out on debts.

For the purpose of this calculation, analysts assume that all the money will be left in place, with no withdrawals to complicate interest calculations. In a simple example, Sally could open a savings account with $100 United States Dollars (USD). The bank offers her 5% interest and compounds annually. Her effective annual return is 5%, because when they compound her interest at the end of the year, assuming she left all her money in the bank, she will have $105 USD.

If, however, the bank compounds interest twice a year, the rate changes. She will end up with slightly more at the end of the year, because the interest compounded in the first part of the year will in turn earn money during the second part of the year. If the bank compounds quarterly or monthly, she’ll earn even more. The more often the bank compounds, the more money she can earn, because her interest will earn interest.

One formula people can use to determine the effective annual return is: (1+i/n)n-1. The i in the formula stands for the interest rate, while n reflects the number of compounding periods. For Sally’s savings account compounded monthly, for example, the formula would look like this: (1+0.05/12)12-1, or 0.051. She’d be earning just over 5% in interest every year. Her effective annual return would increase with the interest rate or number of compounding periods, earning even more money.

In account disclosures with information about the benefits available, a variety of terms may be used to discuss interest and earnings. These are often presented in a way that makes an account look as enticing as possible. They are not necessarily comparable between account offers, unless the same terminology is being used. Calculating effective annual return can help people better understand their earnings with different kinds of accounts. Using the formula above, it’s possible to quickly compare accounts on the basis of the stated information, as the contract should discuss the interest rate and number of compounding periods.

WiseGeek is dedicated to providing accurate and trustworthy information. We carefully select reputable sources and employ a rigorous fact-checking process to maintain the highest standards. To learn more about our commitment to accuracy, read our editorial process.
Mary McMahon
By Mary McMahon

Ever since she began contributing to the site several years ago, Mary has embraced the exciting challenge of being a WiseGeek researcher and writer. Mary has a liberal arts degree from Goddard College and spends her free time reading, cooking, and exploring the great outdoors.

Discussion Comments

Mary McMahon

Mary McMahon

Ever since she began contributing to the site several years ago, Mary has embraced the exciting challenge of being a...

Learn more
WiseGeek, in your inbox

Our latest articles, guides, and more, delivered daily.

WiseGeek, in your inbox

Our latest articles, guides, and more, delivered daily.