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Investing is the holy grail of financial freedom. You save enough from your primary source of income to invest in an instrument that can provide adequate returns to multiply the invested amount over time. The compounding effect creates a chain reaction that can provide you with enough capital over time. However, investing is not easy as the market and the rate of return for almost every investment instrument are highly affected by external factors.
These factors, such as economic growth, GDP, geographical events, negative/positive news etc., can force the rate of return to fluctuate and result in decreasing returns. For an investor, the goal is to invest in a risk-free instrument, which is explained through the risk-free rate of return.
The risk-free rate of return is a theoretical number within the capital markets that pertains to an investment that provides guaranteed returns with negligible or zero risk. In the financial market, a risk-free rate of return is attributed to the interest payments or the rate of return received by an investor on the money invested in a risk-free financial instrument over a specific period.
Although investors have searched for years to find an instrument that has a risk-free rate of return, the theoretical principle is yet to be proven. For now, a risk-free rate of return does not exist, as there are no investment instruments that carry zero risk. However, Treasury Bills are the only instruments that are considered close to earning a risk-free rate of return. It is because the government backs them and the probability of the government defaulting on interest payments is almost negligible.
The basic goal before choosing an investment is to earn a good rate of return with a negligible risk factor. However, there may be some investments that come with lesser risk than others; it is not possible for a financial instrument that trades in the free market to come with zero risk.
The risk-free rate of return reflects three core components theoretically:
Calculating return is crucial for understanding the performance of an investment. A commonly used formula is the return on investment (ROI) formula:
1. Determine the initial cost of the investment.
2. Identify the current value of the investment.
3. Subtract the initial cost from the current value to find the net gain.
4. Divide the net gain by the initial cost.
5. Multiply the result by 100 to get a percentage.
For example, if you invested ₹10,000 in stocks and their value increased to ₹12,000, the ROI calculation would be:
ROI = (₹12,000-₹10,000/₹10,000)*100 = 20%
This means a 20% return was earned on the investment.
Risk-free returns are almost impossible to find as there is risk attached to every single financial instrument. However, for an investor wanting to replicate the theoretical number of a risk-free rate of return, the closest example is Treasury Bills. Treasury bills are issued by the government and mature within one year. These bills do not offer a fixed interest payment but offer returns at maturity by allowing investors to buy the bills at a lesser rate than the face value.
Since they are issued by the government they carry almost negligible risk, there are very less chances of the government having no money to provide interest to the investors. For example, you can buy a treasury bill with Rs 100 face value at Rs 98 and get a return based on the difference between the face value and the issue price.
Nominal and inflation rates should be taken into consideration when calculating the risk-free rate of return. The return on risk-free investments is called the nominal rate. The increase in costs over time is denoted by the inflation rate. It is assumed that buying power of returns is nullified by inflation. Therefore, the actual value of investments can be understood by re-arranging the nominal rates. Meaningful and threat-free calculations are only possible with correct assumptions of the nominal rate and inflation.
Here is an example to understand risk free rate of return calculation. Begin with the risk free rate and inflation adjustment. Assuming that the risk free rate is 5% with an inflation of 3%, then the risk free rate of return calculation will be as follows –
Nominal rf Rate = (1+ 5%) (1+3%) – 1 which would give 8.2%. This calculation can be reverified by reversing the calculation.
A risk-free rate of return is a theoretical number that explains the rate at which an investor is provided interest payments on the money invested in a risk-free investment tool. The theory imagines an ideal process to realise guaranteed returns with zero risk. However, as there is no financial instrument with zero risk, an investor needs to evaluate various instruments on their risk profile before investing. Identifying the investment horizon is one of the most important aspects of finding the closest investment instruments to earn a risk-free rate of return.
CAPM (Capital Asset Pricing Model) is a foundational model to calculate risk-free returns. The formula for the same is:
Ra = Rf + [Ba x (Rm -Rf)]
where Ra = return on a security
Ba = beta of a security
Rf = risk-free rate
The risk-free rate of return is the return on an investment with no risk of financial loss, typically represented by government bonds.
The risk-free rate of return calculation 110 is a crucial component in calculating the discount rate. A higher risk-free rate increases the discount rate, reducing the present value of future cash flows.
The risk-free rate of return example 10 indicates that a rising risk-free rate generally leads to lower asset valuations, as future cash flows are discounted at a higher rate.
Yes, there can be a negative risk-free rate of return of 320, as observed in some government bonds during economic downturns, implying investors are willing to pay to hold safe assets.
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