JEE (Main) 2013 Analysis JEE (Main) 2013 A Detailed Analysis by Resonance OVERALL MARKS DISTRIBUTION Corporate Address: CG Tower‚ A-46/A-52 Jhalawar Road‚ Near City Mall‚ Kota 324005 (Rajasthan) Phone: 0744-319222 | Email: contact@resonance.ac.in | Website: www.resonance.ac.in | WAPSite: m.resonance.ac.in JEE (Main) 2013 Analysis OVERALL DIFFICULTY LEVEL ANALYSIS Difficulty Level Overall 1.83 Physics Mathematics Chemistry 2.10 1.63 1.77 Corporate
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COURSE CODE EMATH07/MATE604 COURSE TITLE DIFFERENTIAL CALCULUS UNITS / TYPE 4/LEC INSTITUTION VISION STATEMENT FEU - East Asia College aims to be premier technology educational institution in the Philippines. INSTITUTION MISSION STATEMENT FEU - East Asia College commits itself to be an institution of quality education and relevant partnership with the larger community‚ producing competent and principled professionals who will contribute significantly to the betterment of society.
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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. He contributed several equations to calculus and geometry‚ ten of which are called the Einstein Field Equations. He first published these equations in 1915. One of these equations demonstrates how stress-energy inflicts curvature of space-time. Born: Dec 25‚ 1642‚ in Woolsthorpe-by-Colsterworth
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how Calculus is used to establish the genetic similarities between various populations. The table bellow shows the relative frequencies of four alleles in four different populations‚ the Eskimo‚ the Bantu‚ the English‚ and the Korean. Allele Eskimo Bantu English Korean A₁ .29 .10 .21 .22 A₂ .00 .09 .07 .00 B .03 .12 .06 .21 O .68 .69 .66 .57 The allele frequency of each of the populations can be expressed as a four dimensional vector. In this exercise we label with “a⃑” the vector showing
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Resolution of Vectors Equilibrium of a Particle Overview When a set of forces act on an object in such a way that the lines of action of the forces pass through a common point‚ the forces are described as concurrent forces. When these forces lie in the same geometric plane‚ the forces are also described as coplanar forces. A single G G equivalent force known as the resultant force FR may replace a set of concurrent forces F1 and G F2 ‚ as shown. This resultant force is obtained by a process of vector addition
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of calculus in real life by ?Samiul Ehsan (131-15-2200)“Nothing takes place in the world whose meaning is not that of some maximum or minimum.” --Leonhard Euler 3. What is calculus?? Calculus originally meant “mathematics”.? Derived from the Latin “calx” (counter) – ancient Babylonians would use pebbles to represent units‚ tens‚ hundreds‚ etc‚ on a primitive abacus.? Later‚ defined as measuring varying rates of change. 4. Calculus is everywhereThe differentiation and integration of calculus have
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CE1008/CZ1008: Engineering Maths CPE103/CSC103: Maths I/Foundation Maths Course Introduction 2012-2013 Semester 2 i-1 What is CE1008/CZ1008 Engineering Maths? Academic Unit: 3 AU Syllabus: • Calculus • Probability & Statistics Calculus: Probability & Statistics: • Notion of a Limit • Differentiation and Applications • Integration and Applications • Differential Equations and Applications • Descriptive Statistics • Probability Theory • Probability & Sampling
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Mathematicians of the 17th Century Jacob Bernoulli (also known as James or Jacques) (27 December 1654/6 January 1655 – 16 August 1705) was one of the many prominent mathematicians in the Bernoulli family. He became familiar with calculus through a correspondence with Gottfried Leibniz‚ then collaborated with his brother Johann on various applications‚ notably publishing papers ontranscendental curves (1696) and isoperimetry(1700‚ 1701). In 1690‚ Jacob Bernoulli became the first person to develop
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Single payment computations Compound amount Present value Effective interest rate 5 Annuities: Future value and present value The sum of an annuity Determining the size of an annuity Present value of annuity Mortgages 6 The Calculus Limits of a function Properties of limits and continuity Average rate of change and instantaneous rate of change 7 Differentiation Rules of differentiation Instantaneous rate of change interpretation 8 MID TERM EXAM 9
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Scientific Biographies. New York: Scribners‚ Volume 3‚ 1971‚ p. 131-147. 2. “Augustin Louis Cauchy”. Wikipedia Encyclopedia.. 3. Grabiner‚ Judith V. “The Origins of Cauchy’s Rigorous Calculus.”Massachusetts: The MIT Press‚ 1981. 4. Grabiner‚ Judith V. “Who Gave You the Epsilon? Cauchy and the Origins of Rigorous Calculus.” The American Mathematical Monthly‚ Vol. 90‚ No. 3 (Mar 1983)‚ 185-194. 5. “Mathematical Analysis”. Wikipedia Encyclopedia. . 6. O’Connor‚ J.J. and Robertson‚ E.F. “Augustin Louis
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