Calculate Stock Price Using CAPM – Professional Valuation Tool


Calculate Stock Price Using CAPM

Intrinsic Valuation with Capital Asset Pricing Model & Gordon Growth


Yield on government bonds (e.g., 10-year Treasury).
Please enter a valid rate.


Volatility relative to the market (1.0 = market average).
Please enter a valid beta.


The average annual return of the stock market (e.g., S&P 500).
Market return should be higher than risk-free rate.



The expected annual dividend per share (D1).


Constant annual growth rate of dividends (g). Must be lower than Cost of Equity.
Growth rate must be less than the calculated Cost of Equity.

Estimated Intrinsic Stock Price
$0.00
Cost of Equity (CAPM)
0.00%
Equity Risk Premium
0.00%
Spread (Ke – g)
0.00%


Security Market Line (SML)

This chart visualizes the relationship between Beta and Expected Return.

Expected Return | Your Asset Position

Sensitivity Analysis: Price vs. Growth


Growth Rate (%) Cost of Equity (%) Implied Stock Price

Table shows how small changes in growth expectations significantly impact the “calculate stock price using capm” output.

What is Calculate Stock Price Using CAPM?

When investors want to find the true value of a company, they often calculate stock price using capm (Capital Asset Pricing Model). This financial model helps determine the theoretical required rate of return for an asset, considering its risk relative to the overall market. By identifying this “Cost of Equity,” we can then use valuation models like the Gordon Growth Model to derive an intrinsic stock price.

Who should use it? Financial analysts, portfolio managers, and individual investors use these calculations to decide if a stock is overvalued or undervalued. A common misconception is that CAPM predicts future stock prices directly; in reality, it provides a benchmark for the return an investor should demand given the risk they are taking.

Calculate Stock Price Using CAPM: Formula and Logic

The process involves two primary mathematical steps. First, we find the Cost of Equity (Ke) using the CAPM formula, and then we apply the Dividend Discount Model (DDM).

The CAPM Formula:

Ke = Rf + β × (Rm – Rf)

The Stock Valuation Formula:

P = D1 / (Ke – g)

Variable Meaning Unit Typical Range
Rf Risk-Free Rate Percentage 2.0% – 5.0%
β Beta Coefficient Numerical 0.5 – 2.0
Rm Expected Market Return Percentage 8.0% – 12.0%
D1 Expected Dividend Currency ($) $0.50 – $10.00
g Growth Rate Percentage 2.0% – 6.0%

Practical Examples

Example 1: The Stable Utility Stock

Imagine a utility company with a beta coefficient of 0.8. The current risk-free rate is 4%, and the market is expected to return 10%. The company expects to pay a $3.00 dividend next year with a 3% growth rate.

  • Ke = 4% + 0.8 * (10% – 4%) = 8.8%
  • Price = $3.00 / (0.088 – 0.03) = $3.00 / 0.058 = $51.72

Example 2: The High-Growth Tech Firm

A tech firm has a beta of 1.5. With the same market conditions (Rf=4%, Rm=10%), and an expected dividend of $1.50 growing at 6%:

  • Ke = 4% + 1.5 * (10% – 4%) = 13%
  • Price = $1.50 / (0.13 – 0.06) = $1.50 / 0.07 = $21.43

How to Use This Calculator

Follow these steps to calculate stock price using capm efficiently:

  1. Enter Risk-Free Rate: Look up the current 10-year Treasury Bond yield.
  2. Input Beta: Find the stock’s beta on financial news sites like Yahoo Finance.
  3. Set Market Return: Use historical averages (usually 9-11% for the S&P 500).
  4. Add Dividend Details: Enter the forecast dividend for next year and the expected long-term growth rate.
  5. Analyze Results: Review the Cost of Equity and the resulting Intrinsic Price.

Key Factors Affecting CAPM Results

  • Interest Rates: As the risk-free rate rises, the required return (Ke) increases, which generally lowers stock prices.
  • Market Volatility: Higher market risk premiums (Rm – Rf) increase the cost of equity.
  • Company Risk: A higher beta implies the stock is more sensitive to market movements, requiring a higher return.
  • Dividend Growth: Small changes in ‘g’ have a massive impact on the final price calculation.
  • Inflation: High inflation often leads to higher risk-free rates and can compress valuation multiples.
  • Economic Cycles: During recessions, market returns might be lower, affecting the expected market return input.

Frequently Asked Questions (FAQ)

1. Why is my calculated price negative?

This happens if the growth rate (g) is higher than the cost of equity (Ke). The Gordon Growth Model only works if Ke > g.

2. Where do I find the beta coefficient?

Beta is widely available on stock quote pages. It represents how much the stock moves compared to the S&P 500.

3. Can I use this for non-dividend paying stocks?

The CAPM component works, but the Gordon Growth Model requires a dividend. For non-dividend stocks, analysts use Free Cash Flow to Equity (FCFE) instead.

4. What is a realistic Equity Risk Premium?

Historically, the equity risk premium data suggests a range between 4% and 6% for developed markets.

5. Does CAPM account for company-specific news?

No, CAPM only considers systematic (market) risk. It assumes unsystematic risk can be diversified away.

6. How does the risk-free rate affect valuation?

A higher risk-free rate increases the discount rate, making future cash flows less valuable today, thus lowering the stock price.

7. What is the difference between CAPM and WACC?

CAPM calculates the cost of equity only, whereas the wacc calculator includes both equity and debt costs.

8. Is CAPM still relevant today?

Yes, while it has limitations, it remains the standard for estimating the cost of equity guide in corporate finance.

© 2023 Financial Engineering Tools. All rights reserved. Disclaimer: These calculations are for educational purposes only.


Leave a Reply

Your email address will not be published. Required fields are marked *