# How to increase your p2p return? Reinvest!

One of the easiest way to increase your p2p return is to keep reinvesting. Once your repayment comes in, reinvest the cash into new loans. This way, your money is always working hard for you. If you do not reinvest, your repayments are simply earning zero return.

**Can I achieve the effective interest rate? YES!**

Some p2p investors emailed me and asked why I used effective interest rate instead of simple interest rate. They seem to think that effective interest rate is not real, and actual return is most accurately represented by simple interest rate. No, no, no… They are mistaken. **Effective interest rate is achievable**. Just that it is difficult to do so with just one loan. If you have a decently sized portfolio and reinvest diligently, you can get the effective rate. In fact, that is exactly what I’m doing with my p2p portfolio. To understand how this works, we need to go through the math in one example.

*[Warning! We are about to enter into a boring math lecture.]*

**Example**

Suppose you invested $2,000 into a Capital Match loan (let’s call this Loan A) with the following details. The most important information are highlighted in the red and blue boxes.

Annual percentage rate is also known as the

effective interest rate. It refers to the returnas if your money is always fully invested (or reinvested).Annual effective yield is also known as the

simple interest rate. It refers to the returnas if your repayments are never invested (or reinvested).

The blue box shows the monthly repayment that you (as an investor) will receive, after deducting for platform fees. If you invested $2,000 on this loan, the repayment schedule will be as follows (simply divide each repayment amount in the above blue box by 50).

__Scenario 1: Invest $2,000 in Loan A and let each repayment sit idle as cash__

By the end of 12 months, you will have $2,260.44. This means your ROI (return on investment) is just 13%, the same as the simple interest rate.

__Scenario 2: Invest $2,000 in Loan A, and after 6 months reinvest in a second loan, Loan B__

By the end of 6 months, you decide to invest in a new 6-month loan (Loan B). The details of Loan B are as follows.

As before, the repayment schedule of a $1,000 loan can be worked out easily (simply divide the repayment amount in the above blue box by 100).

**The trick comes when you reinvest the repayments of Loan A into Loan B**. Note that there is no new money. Your total investment is still $2,000. But after 6 months, you would have gotten back $1,116.02 from Loan A. With this, you can reinvest $1,000 into Loan B. The repayment schedule of these two loans are shown below.

What happens now is that your money is now working twice as hard as before. And your ROI has now climbed to 15.9%, from 13.0%, for the same 1 year duration.

What if you reinvest another $1,000 in month 9, and another $1,000 in month 11? Well, you already know the answer, your ROI will keep climbing. **Because your money is working overtime for you!**

The theoretical limit for ROI is the effective interest rate. If you have a sizeable portfolio and manage to reinvest every repayment perfectly, you will be able to achieve the effective interest rate. Of course, don’t get too carried away. Also remember to diversify and watch the credit of each loan.

el says

Dear author, thank you for spending your time and passion on this blog. The information and opinions that you share have been helpful; I really like how succinct your writing is, especially on these topics where dense content is the norm.

carol says

Hi, I don’t understand in scenario 2, how do you get $1,116.02 as net payment on the 6th month (1st to 6th months) of $1,000 deposited, The above loan table breakdown if you invest $100,000, you will get back $105,692. Therefore if you put in your $1000 for 6 months, the returns would be $56.92 instead of $116.02. If you put $2,000, you will get back %116.02 in 6 months.

If you mean $2,000 invested in 6 months (1st to 6th months) and get back $116.02 as return. Then $1,000 invest in Loan B for 6 months and balance left $1,000 in Loan A for 6 months (6th to 12th months), return for each $1,000 add up should be $116.02 if interest is same as 13% per annum but how to get $144.42 in loan A and $56.94 in loan B as return plus first 6 months return $116.02 = $317.

Please explain as i really want to learn.