Contents TAX LEG: ITAA1936 [eg. S6(1)]‚ ITAA1997 [eg. S6-5]‚ FBTAA 1986‚ GST Act 1999. Topic 2 – Jurisdiction to Tax taxable payable Tax Payable (s4-10 ITAA1997)= (Taxable income * Tax Rate) – Tax Offsets (Tax/Financial Year = I July – 30 June) – Income tax payable on a year-by-year basis s3-5 ITAA97. Taxable income (s 4-15 ITAA) = Assessable Income less Deductions Assessable Income (s6-1) = Ordinary income (s6-5) and Statutory income (s6-10) but not Exempt income (s6-15). Assessable
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Week 1 assignment 1 1CA1-1 (FASB and Standard-Setting) Presented below are four statements which you are to identify astrue or false. If false‚ explain why the statement is false. 1. GAAP is the term used to indicate the whole body of FASB authoritative literature. 2. Any company claiming compliance with GAAP must comply with most standards and interpretations but does not have to follow the disclosure requirements. 3. The primary governmental body that has influence over the FASB is the SEC.
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and then punishment • because using dogs in experiment‚ noticed that if dogs had been through classical conditioning experiments‚ could not be used in avoidance experiments o but adverse for the opposite (avoidance exp dogs 1st could learn very quickly in the classical conditioning exp second) • tripartite design o one dogs put into harness and nothing done to them (control) o another set with shocks done to back legs but had nose plate to turn off shock (controllable shock emission - escape)
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Healthy’s Profit if Competitor Matches Price Change (Use Primary Elasticity ≈ -1) New Expected Expected Exp Var Costs Total Expected Price Price Demand Revenue ($9 VC/U) Fixed Costs Profit 10% $22.00 2‚070 $45‚540 $18‚630 $20‚900 $6‚010 $46‚000 $20‚700 $20‚900 $4‚400 0% $20.00 2‚300 Healthy’s Profit if Competitor Does Not Match Price Change (Increase Elasticity ≈ -2) New Expected Expected Exp Var Costs Total Expected Price Price Demand Revenue ($9 VC/U) Fixed Costs Profit 1‚840 10% $22.00 $40
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MFIN6003 Derivative Securities Dr. Huiyan Qiu End-of-chapter Questions for Practice (with Answers) Following is a list of selected end-of-chapter questions for practice from McDonald’s Derivatives Markets. For students who do not have a copy of the McDonald’s book‚ be aware that a copy of the book is reserved at the main library of the University of Hong Kong for you to borrow for short period of time. Answers provided are for your reference only. It is complied directly from the solution
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Monte Carlo Simulation in Finance for Calculating European Options Value 1. Introduction An option is a financial instrument whose value depends on a value of underlying security. Options trade started in 1973 at the Chicago Board Options Exchange (Hull‚ Fundamentals of futures and options markets 2008). Nowadays‚ options have become a crucial tool in finance; they have become valuable both for financial institutions and investors. Options are attractive to investors since they have great effect
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ethanoate burette Distilled water conical flask Sodium hydroxide solution micro burner Phenolphthalein solution as indicator Sulphamic acid in solid form Anti- bumping granules METHODS: TABLE 1 SHOWING INITIAL MIXTURES EXP. NO. VOLUME OF GLACIAL ETHANOIC/CMᵌ VOLUME OF ETHANOL/CMᵌ VOLUME OF ETHYL ETHANOATE/CMᵌ VOLUME OF WATER/CMᵌ 1 3 2 0 5 2 2 3 0 5 3 2 4 0 4 4 4 5 0 4 From experiment 1 from the above table‚ 3 cmᵌ of glacial ethanoic acid and 2 cmᵌ of ethanol were
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An AR(1) model is derived as follows: (with the standard error of the coefficient given in the brackets) EXP(t) = 1.68 + 0.238 * EXP(t-1) (0.132) where EXP(t) = the value of exports in millions of dollars in year‚ t EXP(t-1)= the value of exports in millions of dollars in year‚ t-1 And the number of observations for this model is 29. An economist believes that export prices from the previous year have
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Beauty and the Beast Retold by Jenny Dooley Express Publishing Graded Readers Level 1 Chapter 1 The Castle A very long time ago‚ on a small farm‚ there lived a poor farmer with his three daughters. He never made much money as his farm was very small. When he was a young man‚ he lost the most valuable thing in his life. His beautiful and kind wife died when their last baby daughter was born. Now his daughters were almost young women‚ but the farmer still felt the same pain in his heart for
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[1][2] The exponential function is used to model a relationship in which a constant change in the independent variable gives the same proportional change (i.e. percentage increase or decrease) in the dependent variable. The function is often written as exp(x)‚ especially when it is impractical to write the independent variable as a superscript. The exponential function is widely used in physics‚ chemistry‚ engineering‚ mathematical biology‚ economics and mathematics. Exponential function Representation
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