Saving & Budgeting
Saving and Budgeting
Benefits & Costs of Spending/Saving
A Tale of Two Savers
Why It Pays to Save Early and Often
Managing Your Money
Suppose you put $1,000 into an investment that earns 10 percent interest. You leave the $1,000 there for 10 years. You might expect to have earnings of $1,000 or a total of $2,000 in your account ($1,000 x .1 x 10 = $1,000). Adding the $1,000 in earnings to your original $1,000, you would end up with $2,000, right?
Wrong! You would have more than that. The return would be much higher because you would earn interest not only on the original $1,000 but also on the interest earned along the way over the 10 years. This sort of interest is called compound interest. Here's how compounding works. Let's assume that 10 percent interest is compounded annually. This first year you earn $100 in interest. Now you have $1,100. The second year you earn interest on $1,100 ($1,100 x .1 = $110), and that amount is added on to your principal.
As interest compounds, savings grow. How long would it take for the savings of our hypothetical saver to double if he didn't spend any of those savings? You can find out, approximately, by dividing 72 by the interest rate (expressed in percentage form). This is called the Rule of 72.
For example, at 10 percent interest, money will double in about 7 .2 years if the interest is compounded (72 + 10 = 7 .2 years).