†  The $25,000 Car
 

The simplest way for most people to start capitalizing on the Infinite Banking Concept is through financing a car. To put the Infinite Banking Concept into perspective, we will first look at the three traditional ways to purchase a car. The three ways are:

To keep this illustration simple, we have made a few assumptions. First, we are not taking a down-payment into consideration. Second, we are not taking any trade-in value into consideration. Third, we are not factoring in inflation. Fourth, we are assuming the price of the car being purchased is $25,000 and that you will buy a new car every four years for a total of 40 years. Fifth, we assume a very conservative interest rate of 7.5%. Sixth, we assume that a savings account would yield 5% return, long term. Last, we assume that you pay taxes on the income you earn in a taxable savings account at the same rate of your combined Federal and State income tax brackets.

 
Lease the Car

Your monthly payments are $416 of which $57.56 is interest based on a typical leasing interest rate of 7.5%. You do this for 40 years leasing a new car every 4 years.

Total Cash Paid for the Lease of the Cars =
- $199,680

Lost Opportunity Cost = - $974,674 (in interest paid)

Total Cost = - $1,174,354

You have the use of 10 cars in 40 years.

Get a Bank Loan

Your monthly payments are $604 of which $84 is interest. You do this for 40 years financing a new car every 4 years.

Total Cash Paid = - $289,920

Lost Opportunity Cost = - $1,415,055 (in interest paid)

Total Cost = - $1,704,975

You own 10 cars after 40 years.

Pay Cash For Your Car

You take $25,000 of of your savings account every 4 years to pay cash for your car doing this for 40 years.

Total Cash Paid = - $250,000

Lost Opportunity Cost = - $1,446,285 (in tax paid on taxable savings account)

Total Cost = - $1,696,285

You own 10 cars after 40 years.

In all three of these methods of purchasing a car, you are always LOSING money. Sure, you get 10 cars in the process; however, you are losing all the money you have paid in interest or taxes as well as losing an opportunity to make even more money with that interest or tax dollars!

The fourth way, and smartest way, of purchasing a car is the Infinite Banking Concept.

The Infinite Banking Concept Method

 

Your monthly payment is $604 for 40 years, purchasing a new car every 4 years, the same as if you took a loan out from the bank. Now when you start a business there is always a "start-up" phase, is there not? In this concept you are doing exactly that, you are building up your own "bank" so there is a capitalization phase necessary. In the case of the $25,000 car, it will take a 5-year start-up period.

After the fifth year you have enough to withdraw $25,000 and pay cash for your car. Then you continue to pay the monthly payment of $604 to your own bank instead of the finance company.

This is where it takes commitment or this process of building your wealth will not work. You MUST continue to pay the $604 a month as if you were paying it to a bank or financial institution.

 

Total Cash Paid = $289,920, the same as if you financed your car through a bank, but it's going into YOUR bank instead of someone else's. This is why it is listed in the "positive".

It grows to a Total Value of $573,000 in the 40 years based on current interest rates.

It grows with triple compounded interest ...First, you earn money on the principal you pay. Second, you are earning money on the interest you would have paid to a bank. And third, you are earning interest on that interest!

Because of the start-up phase of 5 years, you are only getting the use of 9 cars in the same 40 years. Isn't that a small price to pay for reclaiming ALL the interest you would have paid to a bank?

 
Comparison: The Four Ways to Purchase a $25,000 Car

In each of the first three ways you had the use of 10 cars; however, you lost up to $1,704,975!! When you capitalize on the Infinite Banking Concept you are able to get the lost money to interest and tax, back and put it to work making you, in this case, $573,000!!

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