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Guide To Capital Asset Pricing Model!

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Simple Guide to

CAPITAL ASSET PRICING MODEL


(CAPM)
Ever wondered how much return you should
expect from an investment?

Knowing the potential return on your


investments is crucial whether you're a seasoned
investor or just starting out.

This is where the Capital Asset Pricing


Model (CAPM) comes into play.
CAPM
The Capital Asset Pricing Model (CAPM) was
developed by William F. Sharpe, John Lintner, and
Jan Mossin in the 1960s.

It is a tool used to determine the expected return


on an asset, considering its systematic risk
(market risk) relative to the overall market.
CAPM Formula

E(Ri) = Rf+ βi (Rm−Rf)

Where:
E(Ri) = Expected return of the investment
Rf = Risk-free rate
βi= Beta of the investment
Rm = Expected return of the market
Rm−Rf= Market risk premium
A Simple Example to
Understand
Imagine you are considering investing in a stock
with a beta of 1.2.

The risk-free rate is 3%, and the expected return


of the market is 8%.

Using the CAPM formula:

E(Ri​)= 3% + 1.2 × (8%−3%)


E(Ri​)= 3%+1.2 × 5%
E(Ri​)= 3% + 6%
E(Ri​)= 9%

The expected return on the stock, according to


CAPM, is 9%.
Components of CAPM
1. Risk-Free Rate (Rf): This is the return on an
investment with zero risk, typically government
bonds. It represents the minimum return
investors expect for any investment.

2. Beta (β): Beta measures an investment's


volatility compared to the market. A beta
greater than 1 indicates higher volatility, while a
beta less than 1 indicates lower volatility.

3. Market Risk Premium (Rm - Rf): This is the


additional return investors expect from the
market over the risk-free rate.
Capital Asset Pricing Model (CAPM)
Interpretation of the Graph
When Beta = 1.0, the expected return (Ra) is
equal to the market return (Rm). This is because
it has the same risk as the market.

When Beta = 0.0, the expected return (Ra) is


equal to the risk-free rate (Rfr). This implies no
risk, thus earning the risk-free rate.

When Beta > 1.0, the expected return is higher


than the market return due to higher risk.

When Beta < 1.0, the expected return is lower


than the market return, reflecting lower risk.
Why is CAPM Important?
1. Investment Decisions: CAPM helps investors
determine if a stock is worth the risk by
comparing the expected return to the required
return.

2. Portfolio Management: It assists in creating a


diversified portfolio by evaluating the risk and
return of each investment.

3. Cost of Equity: Companies use CAPM to


calculate their cost of equity, which is crucial
for capital budgeting and financial planning.
Limitations of CAPM
While CAPM is a powerful tool, it has its limitations:

1. Assumptions: CAPM assumes that markets are


efficient and that all investors have the same
expectations, which is not always the case.

2. Beta Reliability: Beta is based on historical data


and may not accurately predict future volatility.

3. Single Factor Model: CAPM only considers


market risk and ignores other factors that
might affect an investment's return.
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Harshal Jamdhade

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