Indigenous Knowledge

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topic: Pine Tree

  These Indigenous Items will be available to explore digitally.  Students will be responsible for choosing one Indigenous object.  This object will be come the subject of both your Term 1 Essay and you will also prepare an online presentation on your findings.  The objective is to learn as much as you can about the item, including accessing knowledge through a variety of methods.

In Indigenous Studies, it is common to capitalize Indigenous.  There are some inappropriate use of terms, specifically the Aboriginals (Aboriginal peoples), Indigenous tribes tribes is often used in an American context and in India and other countries with British colonial histories

Planned Obsolesce

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I need an Analytical Report paper done, here are the instructions

In this assignment you will demonstrate your ability to follow the necessary steps for research: define a research question, develop a research methodology, gather information using that methodology, and analyze the information. You will then demonstrate your ability to write an analytical report based on that research. Your report will follow the general analytical report structureIntroduction, Methods, Results, Discussion/Recommendations, and Conclusionthe IMRaD structure.

Business communication 3 – Lion Essays

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Using the information gained from watching the Think Fast video, state in no less than two paragraphs how you plan to utilize this information to improve your business communication skills. 

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Consider a market containing three assets whose returns are mutually uncorrelated.

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  1. Consider a market containing three assets whose returns are mutually uncorrelated. The expected returns of the three assets are μ1 = 10%, μ2 = 20%, and μ3 = 30%, and the variances of their returns are σ12 = σ2= σ32 = 0.2.
  2. (a) Suppose you wish to find the weights of the portfolio P with the minimum variance for a target portfolio return μP = 25%. Formulate and solve the Markowitz problem using the method of Lagrange multipliers. What are the weights of P and what is σP ?
  3. (b) Now calculate the scalars A, B, C and ∆ and verify your answers for x∗ andσP from part (a). Remember that a diagonal matrix can be inverted by inverting each element of the diagonal.
  4. (c) Calculate the expected return and standard deviation of returns for the global MVP, G. Is the portfolio P efficient?
  5. (d) Write down the equations for the asymptotes of the MVS.
  6. (e) Sketch the MVS and its asymptotes in mean-standard deviation space. Your diagram should indicate the positions of P, G, and the three underlying assets. You should also identify the efficient and inefficient components of the MVS.
  7. (f) Compare G with the three global MVP’s that result when combining only two of the above assets at a time. Does adding a third asset improve things?

 

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