Essays on Competing Investment Options Assignment

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The paper 'Competing Investment Options " is a great example of a finance and accounting assignment. Business organizations, as well as companies, have the tendency of choosing investments with the desire to optimize some goals and as always are limited by constraints. Competing investment options control how particular assets are divided amongst these investment alternatives. This is done with the hope of effectively minimizing risk in order to achieve a desired level of return. This can either take the form of investment return or the overall return. In the event that the allocation satisfies the objectives set within the limits of prevailing constraints, then it can be assumed to be efficient.

This distribution is believed to be an affiliate of the efficient set at a point on an efficient frontier. It is efficient given the fact that it is seen to control off-frontier, inner points in the risk-return space. (Hubbard, 2007) Discussion Efficient Frontier Analysis case although, is very fascinating, it is irrational he is purely so due to the basis for Efficient Frontier Analysis as well as the projected passage of action that it brings about has no connection to the variables that dictate investing outcomes. Efficient Frontier Analysis 1a) It is worth noting that Efficient Frontier analysis forms part of the line on a risk-reward graph.

This line consists of all proficient investment sets; portfolios that offer the ultimate anticipated return on investment for one particular level of risk or, for any predictable return, these are those investments that have the least volatility. (Chandra, 2007) All portfolios on the vertical dabbed line above have a similar hazard. Of the considerable number of portfolios for a particular level of hazard, for example, the portfolio spoke to by the blue square at the catch of the vertical and even specked blue lines, offers the best-expected return for that level of venture hazard; subsequently, all portfolios for that level of speculation hazard that are beneath the blue square should be changed to the most effective portfolio; the blue square, the Optimum Portfolio.

(Chandra 2003) The portfolio focuses on the outline are dictated by three elements while regularly utilizing verifiable data: In this particular case, we treat “ The efficient frontier” as the set of optimal portfolios aimed at delivering the highest anticipated return for a specific risk level or the most minimal risk for a particular level of anticipated return.

On many occasions it is noted that Portfolios that lie way below the “ efficient frontier” tend to be sub-optimal, this is so because, under normal circumstances, they tend not to provide us with enough return for a particular set level of risk. On the other hand, it is noted that Portfolios that tend to somehow cluster to the right of the “ efficient frontier” tend to show sub-optimal characteristics, this is due to the fact that they have elevated levels of risk for a given rate of return. One assumption with regard to investment holds that a higher degree of risk simply implies that there is a higher potential return.

On the other hand, it is noted that a majority of investors who tend to take on a lower degree of risk tend to have an equally low return. With regard to Markowitz's theory, it is explained that there exists an optimal portfolio that normally can be set with an ideal equilibrium between projected risk and anticipated return.

REFERENCES

O'Hara, M. Market Microstructure Theory (Blackwell, Cambridge, Massachusetts, 1995).

Bouchaud, J. P. & Potters, M. Theory of Financial Risk and Derivative Pricing: From Statistical Physics to Risk Management (Cambridge University press, 2003).

Sornette, D. Why stock markets crash: critical events in complex financial systems (Princeton University Press, 2004).

Volt, J. The statistical mechanics of financial markets (Springer Verlag, 2005).

Sinha, S., Chatterjee, A., Chakraborti, A. &Chakrabarti, B. K. Econophysics: an introduction (Wiley-VCH, 2010).

Preis, T. Ökonophysik: Die Physik des Finanzmarktes (GablerVerlag, 2011).

Abergel, F., Chakrabarti, B. K., Chakrabarti, A. &Mitra, M. Econophysics of Order-driven Markets (Springer Verlag, 2011).

Takayasu, H. ed., Practical Fruits of Econophysics (Springer, Berlin., 2006).

Gabaix, X., Gopikrishnan, P., Plerou, V. & Stanley, H. E.A theory of power-law distributions in financial markets.Nature 423, 267-270 (2003).

Feng, L., Li, B., Podobnik, B., Preis, T. & Stanley, H. E. Linking agent-based models and stochastic models of financial markets. Proc. Natl. Acad. Sci. U.S.A 109, 8388 (2012).

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