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The '''rate of return on a portfolio''' is "a [[Weighted mean|weighted average]] of the [[Rate of return|rates of return]] on the various assets with the weights being equal to the fractions of the individual's wealth held in these assets" <ref name="Levy 2009">Levy,A 2009, ECON331 'Uncertainty, risky assets (activities) and portfolio choice', lecture notes accessed 22 May 2009 elearning.uow.edu.au</ref> This equates to an average of the average returns on a [[portfolio (finance)|portfolio]] taking into account what portion of the portfolio each individual return represents.

The '''rate of return on a portfolio''' is "a [[Weighted mean|weighted average]] of the [[Rate of return|rates of return]] on the various assets with the weights being equal to the fractions of the individual's wealth held in these assets" <ref name="Levy 2009">Levy,A 2009, ECON331 'Uncertainty, risky assets (activities) and portfolio choice', lecture notes accessed 22 May 2009 elearning.uow.edu.au</ref> This equates to an average of the average returns on a [[portfolio]] taking into account what portion of the portfolio each individual return represents.


==Example==
==Example==

Revision as of 04:41, 27 June 2012

The rate of return on a portfolio is "a weighted average of the rates of return on the various assets with the weights being equal to the fractions of the individual's wealth held in these assets" [1] This equates to an average of the average returns on a portfolio taking into account what portion of the portfolio each individual return represents.

Example

  • rate of return on a mining stock also called rm equals 10%
  • rate of return on a child care centre also called rc equals 8%
  • rate of return on a fishing company also called rf equals 12%

Now assume that 40% of the portfolio is in the mining stock (weighting for this stock also called Am), 40% is in the child care centre (weighting for this stock also called Ac) and the remaining 20% is in the fishing company (weighting for this stock also called Af). To determine the rate of return on this portfolio, multiply the weighting of each asset by its rate of return and add these figures together:

  • for the mining stock, its weighting is 40% and its rate of return is 10% so it equals 40% x 10% = .04 = 4%
  • for the child care centre, its weighting is 40% and its rate of return is 8% so it equals 40% x 8% = .032 = 3.2%
  • for the fishing company, its weighting is 20% and its rate of return is 12% so it equals 20% x 12% = .024 = 2.4%

Adding these percentages gives 4% + 3.2% + 2.4% = 9.6% therefore the rate of return on this portfolio = 9.6%

Mathematically this whole process may be written as rp = Amrm + Acrc + Afrf where rp equals the rate of return on the portfolio.

References

  1. ^ Levy,A 2009, ECON331 'Uncertainty, risky assets (activities) and portfolio choice', lecture notes accessed 22 May 2009 elearning.uow.edu.au