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Tag Archives: maxima
Mathematical Problems And Puzzles from the Polish Mathematical Olympiads (Popular Lectures in Mathematics Vol 10) – Straszewicz
In this post, we will see the book Mathematical Problems And Puzzles from the Polish Mathematical Olympiads by S. Straszewicz. This book is volume 10 of Popular Lectures in Mathematics series. About the book THIS book is a translation of … Continue reading
Posted in books, mathematics, popular lectures in mathematics
Tagged algebra, arithmetic, circles, constructions, fractions, geometrical magnitudes, geometry, inequalities, integers, lines, loci, mathematical puzzles, mathematics, maxima, minima, olympiad, polish, polygons, polynomials, problem books, properties, proving theorems, triangles, trigonometry
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How to Construct Graphs? – Shilov and Simplest Maxima Minima Problems – Natanson
In this post, we will see a double book How To Construct Graphs by G. E. Shilov And Simplest Maxima And Minima Problems by I. P. Natanson. These two books are part of the Topics in Mathematics series. About the … Continue reading
Posted in books, mathematics, soviet, topics in mathematics
Tagged algebra, applications, by points, construction, first degree, functions, fundamental theorem, graphs, graphs by division, graphs by multiplication, high school, mathematics, maxima, maximum values, minima, parabolas, quadratic trinomial, second degree, soviet, topics in mathematics
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The Shortest Lines (Little Mathematics Library) – Lyusternik
In this post, we will see another book from the Little Mathematics Library titled The Shortest Lines Variational Problems by Lyusternik. About the book A pamphlet based on lectures read by the author to Moscow University’s schools mathematics club. Deals … Continue reading
Posted in books, little mathematics library, mathematics, mir books, mir publishers, soviet
Tagged catenary, cone, corollaries, cylinder, fermat's principle, geodesics, high school mathematics, isoperimetric problems, little mathematics library, maxima, minima, minimal surface of revolution, mir books, mir publishers, normals, planes, polyhedra, potential energy, refraction curve, relation between mechanics and optics, soviet, space curves, sphere, surfaces, tangents, Variational Problems
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