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    Mathematicians

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    Albert Einstein (1879-1955) Born: March 14‚ 1879‚ in Ulm‚ Kingdom of Württemberg‚ German Empire Died: April 18‚ 1955 (at age 76) in Princeton‚ New Jersey Nationality: German Famous For: Father of the Atomic Age. Many contributions to science that transformed the modern world Awards: Nobel Prize in Physics (1921)‚ Time Magazine’s Person of the Century (1999) Einstein’s Contribution to Mathematics While Einstein was remembered for his contributions to physics‚ he also made contributions in mathematics

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    Ezbi Theni

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    Vyas who is an expert in Geometry‚ informed that how the basic knowledge of Geometry should be applied to solve Olympiad level problems. With the help of Euler’s theorem‚ which is about the concept of 9 point circle in a triangle and Carpet theorem‚ he explained how basic knowledge of junior classes may be used to prove such theorems and Olympiad level questions. In the third lecture Prof. Rawal‚ who is an expert of Vedic Mathematics taught about solving of algebraic equations in two

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    interpretation-total derivative–directional derivative-divergence and curl –physical interpretations-Statement of vector identities - scalar and vector potentials-line‚ surface and volume integrals- Statement of Green’s ‚ Stoke’s and Gauss divergence theorems -verification and evaluation of

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    Inequations‚ Differentiation‚ Sequences and Series (A.P. & G.P. Misc.)‚ Trigonometry‚ Cartesian System of Rectangular Coordinates‚ Straight Lines and Family of Straight Lines‚ Circles‚ Conic Section‚ Trigonometry‚ Permutations and Combinations‚ Binomial Theorem‚ Statistics‚ Mathematical Logic‚ Limits‚ Probability‚ Introduction to 3-D Geometry. Section – II (Logical and Analytical Reasoning) : Verbal and Non-verbal Reasoning. Section – III (Computers and IT) : History‚ Generation and Types of Computers‚ Working

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    Wallace‚ Alfred Russel. (1858). On the tendency of varieties to depart indefinitely from the original type. Zoology‚ 3‚ 61-64. The author of this article clearly states his purpose of writing within the first few paragraphs: “to show that (the assumption that varieties occurring in a state of nature are … analogous to or even identical with those of domestic animals‚ and are governed by the same laws as regards their permanence or further variation) is false‚ that there is a general principle in

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    NKJLNK

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    DELHI TECHNOLOGICAL UNIVERSITY SCHEME OF EXAMINATION AND COURSE CURRICULUM B.Tech (MATHEMATICS AND COMPUTING) CONTENT Scheme of Examination.................................................................................. 2-6 Course Curriculum First Year........................................................................................................ 7-13 Second Year................................................................................................... 13-19 Third

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    uniformly convex spaces‚ Israel J. Math. 20 (3–4)‚ 326 (1975). 11. G. Pisier‚ Probabilistic methods in the geometry of Banach spaces‚ in: Probability and Analysis (Varenna‚ 1985); Lecture Notes in Math 14. F. S. Scalora‚ Abstract martingale convergence theorems‚ Pacific J. Math. 11‚ 347 (1961).

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    Tt Vhbgrh

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    Plimpton 322 (Babylonian mathematics c. 1900 BC)‚[2] the Rhind Mathematical Papyrus (Egyptian mathematics c. 2000-1800 BC)[3] and the Moscow Mathematical Papyrus (Egyptian mathematics c. 1890 BC). All of these texts concern the so-called Pythagorean theorem‚ which seems to be the most ancient and widespread mathematical development after basic arithmetic and geometry. The study of mathematics as a subject in its own right begins in the 6th century BC with the Pythagoreans‚ who coined the term "mathematics"

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    Mathematics and Pythagoras

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    A mathematician is a person whose primary area study is the field of mathematics. Mathematicians are concerned with logic‚ space‚ transformations‚ numbers and more general ideas which encompass these concepts. Some notable mathematicians include Archimedes of Syracuse‚ Leonhard Paul Euler‚ Johann Carl Friedrich Gauss‚ Johann Bernoulli‚ Jacob Bernoulli‚ Muhammad ibn Mūsā al-Khwārizmī‚ Georg Friedrich Bernhard Riemann‚ Gottfried Leibniz‚ Euclid of Alexandria‚ Jules Henri Poincaré‚ Srinivasa Ramanujan

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    Linear Programming

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    RESEARCH PAPER ON LINEAR PROGRAMMING Vikas Vasam ID: 100-11-5919 Faculty: Prof. Dr Goran Trajkovski CMP 561: Algorithm Analysis VIRGINIA INTERNATIONAL UNIVERSITY Introduction: One of the section of mathematical programming is linear programming. Methods and linear programming models are widely used in the optimization of processes in all sectors of the economy: the development of the production program of the company

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