Data‚ Results‚ Calculations and Discussions Preparation of 250-mL 0.1 M NaOH Solution: Wt. of NaOH= (vol. of Sol’n) (M of Sol’n) (MW of NaOH) = (250 mL) (0.1 M NaoH) (40.0g/mol NaOH) Wt. of NaOH= 1.00 g • One gram of NaOH pellets was weighed and dissolved in distilled water. The solution was diluted to 250 mL. Table 1.Weighing of KHP (weighing by difference) |Replicate |Wt. of container -sample‚ g |Wt. of KHP
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Midterm – John Doe Executive summary Diva shoes is an international shoes company that is experiencing rapid growth. Due to this rapid growth‚ the company never established a robust hedging strategy to protect itself against fluctuations of the multiple currencies it engages with. This situation became more severe in Japan. The company’s growth in Japan exceeded all expectations‚ and unlike other countries in which the company conducted business (Italy for example) the company had almost no expenses
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References: [5] Rubinstein‚ Mark (1999). Rubinstein on derivatives. [6] Lozardo‚ Ernesto
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Table of Contents Project 1 Introduction Generally considered as the biggest financial crisis since the Great Depression‚ the Global Financial Crisis (GFC) was followed by the European sovereign debt crisis‚ which heavily affected most European nations in early 2010. This report will analyse the impact of the crisis on the performance and risk exposure of two major banks: Alpha Bank (AB) and Deutsche Bank (DB).. Alpha Bank‚ the second largest Greece bank‚ locates in one of the five Euro-zone
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calculators and was used to find approximate roots to numbers. The roots of the function are where the function crosses the x axis. The basic principle behind Newton’s Method is that the root can be found by subtracting the function divided by its derivative from the initial guess of the root. Newtons Method worked well because an initial guess was given to put into the equation. This is important because a wrong initial guess may give you the wrong root for the function. With Mathematica‚
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Symbolic Math in Matlab Matlab has a powerful symbolic math ability. Rather than making calculations on known numbers‚ we can make calculations on symbolic expressions. For example‚ what is the limit as x approaches inf of 1 + 1/2^1 + 1/2^2 + 1/2^3...+1/2^n ? Matlab can tell us. What is the integral of x^3 for any x? Matlab can tell us. Symbolic Math in Matlab Matlab allows you to create symbolic math expressions. This is useful when you don’t want to immediately compute an answer‚ or when
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---------------- 9 INTRODUCTION: Derivatives have been traded for centuries‚ with early examples including tulip bulb options in Holland and rice futures in Japan during the 17th century. But futures markets were relatively small until the 1970s when developments in pricing methodology spurred spectacular growth. The derivatives market has grown 100-fold over the past 30 years‚ with estimates of the current size of the market at
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company as well as partially cash-out if they felt their family dividends were not enough. 2. LVMH was able to attain such a large ownership position without the knowledge of Hermes family and management through equity swaps. Equity swaps are derivative contracts whereby two parties enter into a contract to swap future cash flows at a preset date. The cash flows are referred to as “legs” of the swap. In most equity swaps‚ one leg is tied to a floating rate like LIBOR (the floating leg)‚ and the
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mathematical tools such as calculus is an issue in the exam. Economics cannot be done without a sound understanding of mathematics. It is not everything‚ but an important part of the discipline of economics to know how to deal with functions‚ derivatives‚ integrals‚ ... In addition to the maths used to answer a question‚ each steps needs to be commented in words‚ e.g. before
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1 Numerical Methods for Differential Equations 1 2 NUMERICAL METHODS FOR DIFFERENTIAL EQUATIONS Introduction Differential equations can describe nearly all systems undergoing change. They are ubiquitous is science and engineering as well as economics‚ social science‚ biology‚ business‚ health care‚ etc. Many mathematicians have studied the nature of these equations for hundreds of years and there are many well-developed solution techniques. Often‚ systems described by differential
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