Aryabhata [pic] Statue of Aryabhata on the grounds of IUCAA‚ Pune. As there is no known information regarding his appearance‚ any image of Aryabhata originates from an artist’s conception. Aryabhata (IAST: Āryabhaṭa; Sanskrit: आर्यभटः) (476–550 CE) was the first in the line of great mathematician-astronomers from the classical age of Indian mathematics and Indian astronomy. His most famous works are the Aryabhatiya (499 CE‚ when he was 23 years old) and the Arya-siddhanta. |Contents
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MESFET * ThMESFET = Metal Semiconductor Field Effect Transistor = Schottky gate FET. * e MESFET consists of a conducting channel positioned between a source and drain contact region. * The carrier flow from source to drain is controlled by a Schottky metal gate. * The control of the channel is obtained by varying the depletion layer width underneath the metal contact which modulates the thickness of the conducting channel and thereby the current. * The key advantage of the
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ancient Indian mathematician and astrologer Aryabhata and his contributions. Introduction: A. Attention Getter: Many people believe that the concepts of mathematics such as number system and placement of zero‚ trigonometry‚ decimal system‚ approximation of pi and indeterminate equation were given my Greeks. However you may be surprise to know that not only base pillars of mathematics but also the base pillars of astrology are based on the work of Aryabhatta. (Aryabhatta‚ Aryabhatiya‚ 499 CE)
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8/4/2014 Exam Details | Made Easy Call Us : 011-45124612 | Site Map Google Home IES GATE PSUs QUICK LINKS Courses News & Events OUR CENTRES : Delhi Online Admissions People Indore Archive Bhubaneswar Made Easy IES 2014 Online Test Series Enquiry Jaipur Contact Us Lucknow About Us Upcoming Batches Admissions INDIAN ENGINEERING SERVICES : IES What is IES? How to prepare for IES? IES 2014 Eligiblity IES Cut-Off Marks
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Contributions of the Six Giants Thales of Miletus * He founded the geometry of lines‚ so is given credit for introducing abstract geometry. * Developed the first general theorems in geometry. * He was the first to demonstrate the truth of geometric relationship by showing that it flowed in a logical and orderly fashion from a set of universally accepted axioms called postulates Pythagoras
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The Islamic University of Gaza Faculty of Engineering Civil Engineering Department Numerical Analysis ECIV 3306 Chapter 1 Mathematical Modeling 10:51:09 PM Part one : Approximation and Errors Specific Study Objectives • Recognize the difference between analytical and numerical solutions. • Recognize the distinction between truncation and round-off errors. • Understand the concepts of significant figures‚ accuracy‚ and precision. • Recognize the difference between true relative error
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Math/Stat 394‚ Winter 2011 F.W. Scholz Central Limit Theorems and Proofs The following gives a self-contained treatment of the central limit theorem (CLT). It is based on Lindeberg’s (1922) method. To state the CLT which we shall prove‚ we introduce the following notation. We assume that Xn1 ‚ . . . ‚ Xnn are independent random variables with means 0 and 2 2 respective variances σn1 ‚ . . . ‚ σnn with 2 2 2 σn1 + . . . + σnn = τn > 0 for all n. 2 Denote the sum Xn1 + . . . + Xnn by Sn and observe
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plagiarism in laboratories is one of the problems of the professors. There are already existing Java source code comparators; however‚ there is a trade off between the reliability and the speed of similarity detection. There is also a need for approximation on what grade the student will receive which is driven from the similarity percentage. <YOU CAN WRITE AS WELL THE PROBLEMS THAT YOU AIM TO SOLVE> The team decided to enhance Plaggie‚ an open source software version of Jplag which is
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Appl. Statist. (2005) 54‚ Part 1‚ pp. 127–142 A useful distribution for fitting discrete data: revival of the Conway–Maxwell–Poisson distribution Galit Shmueli‚ University of Maryland‚ College Park‚ USA Thomas P. Minka and Joseph B. Kadane‚ Carnegie Mellon University‚ Pittsburgh‚ USA Sharad Borle Rice University‚ Houston‚ USA and Peter Boatwright Carnegie Mellon University‚ Pittsburgh‚ USA [Received June 2003. Revised December 2003] Summary. A useful discrete distribution (the
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Music Bot M a r k e t i n g P l a n Sahil Mehta Pg > Company Description > Competitive Analysis > Major Competition > Audience Analysis > Suitable methods of promotion > Executive Summary > Business Objectives > Organization Structure > Work Breakdown Schedule > Gantt Chart > Resources & Budget > Risk Management 2 3 4 5 6 7 8 9 10 11 12 13 1 Company Description Name Music Bot Location India. Target Audience Music lovers of all ages. Product The CloudPod - A music player
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