FNCE10002 Lecture Notes - Lecture 6: Expected Return, Weighted Arithmetic Mean, Standard Deviation

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Principles of Finance
Lecture 6: Risk & Return and Portfolio Theory I
Returns on Financial Securities
The observed or realised returns of a security is measured as the change in cash flows divided by the initial
investment. This measurement can be done either continuously or discretely. Discrete is more common.
Discrete:
Continuously compounded returns:
Discrete returns typically exceed continuous returns and are more volatile over time than continuous
returns.
Geometric vs. Arithmetic Average Returns
The geometric average measures the returns earned per period from its investment over its entire time
horizon.
The arithmetic average measures returns from a single, one period investment during that time horizon.
Only the geometric average can be used to link the starting and ending values of an investment.
Where are the cash flows at time 0 and n.
The Probability Distribution Approach
We assume investors can determine possible outcomes ( and associate probabilities with these outcomes
(. For each state, cash flows are converted into rates of return using the initial investment C.
Measures of Risk and Expected Return
The expected return is the expected outcome measured as he weighted average of the individual
outcomes.
The variance or standard deviation of returns is the measure of dispersion around the expected return.
Greater dispersion = higher risk = higher uncertainty
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Document Summary

Lecture 6: risk & return and portfolio theory i. The observed or realised returns of a security is measured as the change in cash flows divided by the initial investment. This measurement can be done either continuously or discretely. Discrete returns typically exceed continuous returns and are more volatile over time than continuous returns. The geometric average measures the returns earned per period from its investment over its entire time horizon. The arithmetic average measures returns from a single, one period investment during that time horizon. Only the geometric average can be used to link the starting and ending values of an investment. Where are the cash flows at time 0 and n. We assume investors can determine possible outcomes ( and associate probabilities with these outcomes. For each state, cash flows are converted into rates of return using the initial investment c. The expected return is the expected outcome measured as he weighted average of the individual outcomes.

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