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    Good Course

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    partial differential equations (9–10 hours) • Differential equations modelling of real systems (3–4 hours) • If time permits: cellular automata‚ fractals... Programming language The language of instruction will be a mixture of Octave/MATLAB and pseudocode‚ but in the lab and in exams you can use Octave‚ MATLAB‚ or python. Teaching/learning material No textbook. Lecture notes and scripts are provided by the instructor via Blackboard. MATLAB is installed on all Campus computers. MATLAB is available

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    Programming Homework

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    Bob would like to know which size of pizza has the lowest cost per square inch. a. Identify the inputs and outputs for this problem. b. Identify the processing needed to convert the inputs to the outputs. c. Design an algorithm in pseudocode to solve this problem. Make sure to include steps to get each input and generate each output. Part 2: Complete the

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    Physics Midterm Exam

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    ____________________________________________________________ _________________________ Spring 2011 CIS115 Introduction to Programming and Logic Midterm Exam ____________________________________________________________ _________________________ ANSWERS [Please do not share these answers with anybody] Question 1 to 15: Choose the best answer. Four points for each question. 1. An algorithm is __________. a) a type of software that analyzes a problem b) a graphical representation

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    2d Iir Beam Filter

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    (RFs). The enhancement of desired waves‚ as well as rejection of undesired interfering plane-waves‚ is simulated. A systolic- and wavefront-array architecture is proposed for the real-time implementation of second-order spatially-bandpass (SBP) 2-D infinite impulse response (IIR) beam filters having potential applications in broadband beamforming of temporally down-converted RF signals. The higher speed of operation and potentially reduced power consumption of the asynchronous architecture of wavefront-array

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    Because we have no experience of an infinite and timeless being‚ how would one deny those attributes in regards to our universe? This is a common theme seen throughout Mackies and Morriston’s work; to claim that there is no “time before time” and if there was “nothing” before the creation of

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    Countably infinite numbers is any set which can be put in a one-to-one correspondence with the natural numbers (or integers) so that a prescription can be given for identifying its members one at a time is called a countably infinite (or denumerably infinite) set. Once one countable set  is given‚ any other set which can be put into a one-to-one correspondence with  is also countable. Countably infinite sets have cardinal number aleph-0. While on the other hand‚ continuously infinite numbers‚ also

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    Ratcheting Analysis

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    SIMULATION OF RATCHETING BEHAVIOR BY FINITE ELEMENT METHOD M.Tech. Dissertation Submitted in partial fulfillment of the requirements for the award of the degree of Master of Technology by Ajit Gajanan Dongarkar Roll No. 00310601 under the guidance of Prof. P. Vasudevan and Prof. Amitava De Department of Mechanical Engineering Indian Institute of Technology Bombay. January 2003 1 Dissertation Approval Sheet This is to certify that the dissertation entitled “Simulation of Ratcheting

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    continuous problem as a discrete problem suitable for an AI search algorithm. As a concrete example‚ consider the problem of navigating a simulated submarine through a set of static obstacles. This continuous problem has infinite possible states (e.g. submarine position and velocity) and infinite possible trajectories. The standard approach to discretize the problem is to define a graph of “waypoints” between which the submarine can easily travel. A simple waypoint graph can be searched‚ but this approach

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    Cosmological Argument

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    support their revealed Islamic beliefs‚ developed the temporal version of the argument from the impossibility of an infinite regress‚ known as the kalām argument. This is the history of how the cosmological argument came to be and how it has been change to fit more to the liking of some

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    SWAMI RAMANAND TEERTH MARATHWADA UNIVERSITY‚ NANDED. Draft Syllabus of B.C.A. (Bachelor of Computer Applications) B.C.A. FIRST YEAR TEACHING PERIODS / WEEK CODE No. SUBJECT TITLE Theory / Theory Practical Practical (A) SEMESTER 1: BCA.S1.1 BCA.S1.2 BCA.S1.3 BCA.S1.4 BCA.S1.PR1 Communication skills I Fundamentals of computers Office Automation Dos and Windows Operating Systems Comp.lab.1 (Dos+ Windows) Comp. Lab. 2 (MS-Office 2000) 4 4 4 4 ----------3 80 80 80 80 50 20 20 20 20 --100 100 100

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