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Binomial Theorem and Logarithms

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Binomial Theorem and Logarithms

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A Treatise on the Binomial Theorem

Binomial Theorem involving positive integral exponents, and may also appear incongruous to one familiar with Newton's series for rational exponents;

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Calculus and Its Origins

binomial theorem, Leibniz discovered integration by parts, and much more. Each chapter ends with further results, in the form of exercises, by such;

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The Facts on File Calculus Handbook

Covering concepts, theorems and notable mathematicians, this comprehensive calculus primer covers such topics as absolute value; binomial;

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Fast Start Differential Calculus

limit, the squeeze theorem, and the mean value theorem.;

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Fast Start Differential Calculus

limit, the squeeze theorem, and the mean value theorem.;

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The Art of Proving Binomial Identities

The Art of Proving Binomial Identities accomplishes two goals: (1) It provides a unified treatment of the binomial coefficients, and (2;

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The Art of Proving Binomial Identities

The Art of Proving Binomial Identities accomplishes two goals: (1) It provides a unified treatment of the binomial coefficients, and (2;

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Algebra and Geometry

fundamental theorem of algebra, and the binomial theorem. Having translations and the concept of similarity at our disposal enables us to clarify the;

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Pillars of Transcendental Number Theory

This book deals with the development of Diophantine problems starting with Thue's path breaking result and culminating in Roth's theorem;

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Pillars of Transcendental Number Theory

This book deals with the development of Diophantine problems starting with Thue's path breaking result and culminating in Roth's theorem;

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Further Mathematics for CCEA GCSE

Bivariate Analysis 24 Measures of Central Tendency and Dispersion 25 Probability 26 Binomial Distribution 27 Normal Distribution. Unit 4: Discrete;

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Bhaskara and Pingala

infinitesimals, Geometric proof of dsin(x) = cos(x)dx, Mean value Theorem, Use of Binomial Theorem to find the root of any order, Pythagoras Theorem by;

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Calculus III

integrals, line integrals, surface integrals, Green's Theorem, Stokes' Theorem and Gauss' Theorem.;

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Number Theory

Remainder Theorem, Diophantine equations, binomial coefficients, Fermat and Mersenne primes and other special numbers, and special sequences;

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Calculus II

integrals, line integrals, surface integrals, Green's Theorem, Stokes' Theorem and Gauss' Theorem.;

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Calculus I

, surface integrals, Green's Theorem, Stokes' Theorem and Gauss' Theorem.;

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Essential Algebra

. Arithmetic Progressions 19. Permutation & Combinations 20. The Binomial Theorem 21. Mathematical Induction 22. Problems & Solutions About the;

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A History of Parametric Statistical Inference from Bernoulli to Fisher, 1713-1935

examines: binomial statistical inference; statistical inference by inverse probability; the central limit theorem and linear minimum variance;

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Binomial Ideals

This textbook provides an introduction to the combinatorial and statistical aspects of commutative algebra with an emphasis on binomial;

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Binomial Ideals

This textbook provides an introduction to the combinatorial and statistical aspects of commutative algebra with an emphasis on binomial;

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Negative Binomial Regression

At last - a book devoted to the negative binomial model and its many variations. Every model currently offered in commercial statistical;

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Pre-calculus Demystified, Second Edition

the door to learning more advanced and practical math subjects, and can also help satisfy college requisites. Precalculus Demystified, Second;

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Seventeen Equations That Changed World

of human history. He explores how Pythagoras's Theorem led to GPS and Satnav; how logarithms are applied in architecture; why imaginary numbers;

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Tables of six-figure logarithms; Containing the Logarithms of numbers from 1 to 10,000, of sines and tangents for every minute of the quadrant, and of sines for every six second of the first two degrees.

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John Napier and the Invention of Logarithms, 1614

and puts their discovery within a historical context. Illustrations are also included. This is a concise and accessible book that will be;

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