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    pascals triangle

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    work only survives in fragments‚ the commentator Halayudha‚ around 975‚ used the triangle to explain obscure references to Meru-prastaara‚ the "Staircase of Mount Meru". It was also realised that the shallow diagonals of the triangle sum to the Fibonacci numbers. In 1068‚ four columns of the first sixteen rows were given by the mathematician Bhattotpala‚ who realized the combinatorial significance. At around the same time‚ it was discussed in Persia (Iran) by the Persian mathematician‚ Al-Karaji

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    What Ancient Egypt’s Pyramids Really Stand For The harsh desert winds‚ the burning Egyptian sun‚ and a couple thousands of years has physically decreased the Great Pyramid of Giza’s height by about thirty-one feet‚ but has had no effect on its strength and power as a symbol of the wondrous society of ancient Egypt. All of the Egyptians’ pyramids display the hierarchy‚ social values‚ their education‚ and their religious beliefs. Thus‚ the symbolic pyramids that ancient Egypt constructed‚ specifically

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    The Art of Computer Programming

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    of the province of human thought 1.2 Canonical and normal forms . . . . . . . . . 1.3 Polynomial identities . . . . . . . . . . . . . 1.4 Proofs by example? . . . . . . . . . . . . . . 1.5 Trigonometric identities . . . . . . . . . . . 1.6 Fibonacci identities . . . . . . . . . . . . . . 1.7 Symmetric function identities . . . . . . . . 1.8 Elliptic function identities . . . . . . . . . . 2 Tightening the Target 2.1 Introduction . . . . . . . . . . . . . . . . 2.2 Identities . . . . .

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    useful. The Pineapple is a very popular fruit in many tropical parts of the world. The fruitlets of a pineapple are arranged in two interlocking spirals‚ eight spirals in one direction‚ thirteen in the other; each being a Fibonacci number. T his is one of many examples of Fibonacci numbers appearing in nature. *Statement of the Problem*- Does the peeling of pineapple (Ananas comosus) can be made as vinegar? *Hypothesis*- If I use the peelings of pineapple as vinegar‚ it can be useful

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    FOC QUESTION BANK QUESTION BANK – I YEAR IT PART – A UNIT – I 1. Define Data and Information. 2. Who is the Father of Computer and why is he called so? 3. Name some of the popular Microprocessor manufacturers. 4. Expand COBOL‚ BASIC‚ FORTRAN and IBM. 5. Specify the electronic components used for different computer generations. 6. Compare the computer with calculator. 7. What are the languages used in computer generations. 8. How are the mainframe systems useful? 9. What is a base

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    Interim Internship Report

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    CHAPTER -1 INTRODUCTION 1.1 ABOUT THE COMPANY Cosmo Tradex Pvt. Ltd is an introductory broker of Kerford Fx of UK‚ in India. It was started in the year 2002 and is spread all over the states in India. It has opened 246 branches all over India with 500 agencies and more than 1000 franchises. Cosmo offers specialized trading and execution services to individuals and institutional clients. It works as a brokering and consulting house of Kerford Fx for Indian clients and helps in carrying out its

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    information (fundamentals) trickle to the market at various rates and once a trend develops it is likely to continue unless something major disrupts the trend; it is only the studious analyst who can beat the market. Technical analysis methods include Fibonacci analysis‚ moving average analysis‚ and relative strength index analysis‚ beta analysis among others. In this model we attempt to predict ZSE stock movements using CAPM (beta) analysis. MODEL DEVELOPMENT The CAPM model asserts that the value of a

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    Math

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    Common Course Plan |Course (Long) Name: IB Calculus |Course Code: MA962/MA971 (02132G) | |Course (Short) Name: IBCALCULUS |Course Unit Value: 1 credit (0.5 x 2 semesters) | |Curricular Content Area: Mathematics |Licensure Requirement: 400 | |As of: June 22‚ 2012

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    Pierre De Fermat

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    Pierre de Fermat was born August 17‚ 1601 in Beaumont- Lomagne‚ France. Pierre was born into a Catholic family and was baptized August 20‚ 1601. He was one of four children‚ three boys and one girl. Pierre’s father was a leather merchant and the second consul of his hometown. His mother was a parliamentary noblesse de la robe. He began his secondary schooling at Cordeliers. Then it was said he went to the University of Toulouse. He acquired his degree of Bachelor of Civil Laws from the University

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    CFA1 Quans

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    Quantitative methods Time value of money Effective annual rate (EAR) Effective annual rate (EAR) = (1+stated annual rate/frequency‚ m) ^ m-1 Annuities Ordinary annuities: cash flow at the end of each period‚ normal one; Annuities due: cash flow at the beginning of each period‚ first payment =t0; Calculator setting: [2nd][BGN]-[2ND][SET]; same procedure for setback to END; Payment at beginning of next three years‚ N=4‚ always +1 using annuities due It is a BGN question‚ if first payment is today

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