Business Mathematics (F-502) Report On Use of Mathematical Tools in Business EMBA‚ Department of Finance University of Dhaka Report on Use of Mathematical Tools In Business Table of Contents PREPARED FOR: Farzana Lalarukh Associate Professor and Course Teacher F-502: Business Mathematics Department of Finance University of Dhaka PREPARED BY: SUBMITTED ON: 27th December‚ 2013 Letter of Transmittal December 26‚ 2013 Farzana Lalarukh
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beam in this method. Initially the differential equation of this equivalent sandwich beam is written; shape functions for each storey can then be obtained by the solution of differential equations. By using boundary conditions and storey transfer matrices obtained from these shape functions‚ system modes and periods can be calculated. The reliability of the study is shown using several examples. A computer program has been developed in MATLAB and numerical samples have been solved for demonstration
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that support improved client future-state organizational design and alignment •Draft job descriptions and profiles that are legally defensible and that may include job responsibilities and tasks‚ accountabilities‚ and competency definitions and matrices •Apply behavioral tools to assess the impact of change on organizations‚ using assessments of organizational culture‚ performance‚ and readiness for change •Define activities to support change and transition initiatives •Develop and deploy user
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Fault-Tolerant Observers Supervisor: Dr Imad M. Jaimoukha Designing of a robust fault-tolerant observer that guarantees a certain level of performance for real-time applications. By: YEO Zhi-Wei‚ Laurence 00566245 Overview For any system such as a factory plant‚ an aircraft jet engine system or a water pumping system‚ it can be replicatedi by a mathematical model which includes the affecting dynamics based on observations and assumptions. However‚ it would be practically challenging
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create the primitive impedance matrix‚ Zprim. Using the matrix operation known as Kron reduction‚ shown in Equation (1) below‚ these primitive matrices can be converted into Zabc impedance matrices. Z=A-BC^(-1) D (1) Each matrix can then be multiplied by its respective segment length to convert to actual ohmic values of line resistance. These matrices represent the main part of the line model. 2.2 Load Modeling Each load connected to the feeder can now be modeled. To accurately simulate the
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orthogonal designs. The authors of [4] introduced the theory of generalized orthogonal designs in order to create codes for an arbitrary number of transmit antennas. The general idea behind Space–Time Block Codes construction is based on finding coding matrices X that can satisfy the following condition‚ ).
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ABSTRACT- This paper presents the implementation of a Hebbian learning rule and genetic algorithm to store and later‚ recall of superimposed images of numerals in Hopfield network associative memory. A set of ten objects (i.e. 0 to 9 numerals) has been considered as the pattern set. In the Hopfield network associative memory‚ the weighted code of input patterns provides an auto-associative function in the network. The storing of images is done by hebbian learning rule and recalling is done by using
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ideas: Chapter 1 Chapter 2 Chapter 3 Chapter 4 Chapter 5 Chapter 6 Chapter 7 Chapter 8 Notation Numerical Methods I Mathematical constants and standard functions Algebra Numerical Methods II Differentiation Integration Vectors and matrices We recommend that you work through the sections that you are unsure of‚ completing the questions that are given. If you need further practice‚ there is a Question and Answer Bank and a Summary Test. These both cover material from all the chapters
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DEPARTMENT OF COMPUTER SCIENCE FACULTY OF INFORMATION TECHNOLOGY AND APPLIED SCIENCES LEAD CITY UNIVERSITY‚ IBADAN FIRST SEMESTER‚ 2013/2014 ACADEMIC SESSION LECTURER-IN-CHARGE: PROF. B. A. OLUWADE CSC 403: NUMERICAL COMPUTATION II (with MATLAB) TUTORIAL QUESTIONS 1 (a) What do you understand by the Euler method ? (b) Let y/ = 3y + 1 y(0) = 2 be an initial value problem. Using Euler method‚ present an approximation of y(5) using a step size of 1. 2 (a) State Simpson’s
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Some Applications of Coding Theory in Cryptography ii CIP-DATA LIBRARY TECHNISCHE UNIVERSITEIT EINDHOVEN Doumen‚ Jeroen M. Some applications of coding theory in cryptography / by Jeroen M. Doumen. – Eindhoven : Technische Universiteit Eindhoven‚ 2003. Proefschrift. – ISBN 90-386-0702-4 NUR 919 Subject headings : cryptology / coding theory / prime numbers 2000 Mathematics Subject Classification : 94A60‚ 11T71‚ 11A41 Printed by Eindhoven University Press. Cover by JWL Producties. Kindly supported
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