| Understanding the Fractional Reserve Banking System |
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How Banks Turn a Little Bit of Money Into a Lot of Money
When you put your money into a savings account or a checking account at a bank, the bank doesn't just sock it away in a vault underground somewhere. Instead, it lends your money to other individuals and companies who need it.
As you will see in the video, thanks to the magic of fractional banking, when your banks lends your money to other people, it is actually creating money.
Fractional Reserve Banking
In our modern banking system, banks are only required to keep a small fraction of their deposits on reserve in case depositors wish to withdraw their deposits. But why? Why shouldn't banks keep all of our money?
The Federal Reserve explains it this way:
To learn more about what objectives the fractional reserve banking system helps the Federal Reserve achieve, check out The Goals of the Federal Reserve.
How Fractional Reserve Banking Works
When you put your money into a bank, the bank is required to keep a certain percentage, a fraction, of that money on reserve at the bank, but the bank can lend the rest out. For instance, if you deposit $100,000 at the bank and the bank has a reserve requirement of 10 percent, the bank must keep $10,000 of your money on reserve and can lend out the $90,000.
In essence, the bank has taken $100,000 and has turned it into $190,000 by giving you a $100,000 credit on your deposits and then lending the additional $90,000 out to someone else.
Now, if you take this out a little further, you will see that your original $100,000 can become $ by the time it is all over. Here's how:
Ultimately, your initial $100,000 can grow into $1,000,000 with a 10 percent reserve requirement.
To find out exactly how much money the fractional reserve banking system can theoretically create with your initial deposit, you can use the Money Multiplier equation:
- Total Money Created = Initial Deposit x (1 / Reserve Requirement)
For example, with the numbers we have used above, you equation would look like this:
- $1,000,000 = $100,000 x (1 / 0.10)
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3.25 Copyright (C) 2007 Alain Georgette / Copyright (C) 2006 Frantisek Hliva. All rights reserved."
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