e-Savings - your high interest internet savings account
It's easy to start putting a bit of money aside with an e-Savings account. If you're a Nationwide FlexAccount holder, you can set up a high interest internet savings account online – and take advantage of our great 5.05% gross p.a./AER* rate.
e-Savings accounts are easy to use, flexible and offer high interest. In fact, our rates are so good that we've been recognised as one of the most consistently high paying internet savings accounts over the past three years by Moneyfacts.
You can start saving with as little as £1. Once your e-Savings account is open, you have easy access to your cash online 24/7 for transfers and withdrawals.
- one of the most consistently high paying internet savings accounts
- high interest rate of 5.05% gross p.a./AER
- daily interest calculations so you don't miss out on extra savings
- instant access to your internet savings account 24/7
- open an internet savings account with as little as £1
- use your own e-Savings account nickname instead of having to remember a lot of numbers for internet transfers
- your online security protected with Nationwide's Internet Banking Promise
An internet savings account is right for you if...
- you want an internet-based savings account
- you're an existing FlexAccount customer (if not, visit our FlexAccount site to sign up for a free account and internet banking services)
- you want to move money between your Nationwide FlexAccount as and when you like
- you want instant access to your savings funds
It always pays to have a little money saved up for the future. Find out how to set up an internet savings account today and see how Nationwide can help make saving a little easier.
Other types of savings accounts
Most people find an internet savings account to be an easy, flexible and high interest way to save money. However, if you don't need to make regular withdrawals, or if you want to access your savings through a Nationwide branch, you may want to look at our other savings accounts.
*AER stands for annual equivalent rate and illustrates what the interest rate would be if interest was paid and compounded once each year.
