Geometry.Net - Basic_Math: Geometry


Home - Basic_Math - Geometry

e99.com Bookstore

Images

Newsgroups

121-140 of 145 Back | 1 | 2 | 3 | 4 | 5 | 6 | 7 | 8 | Next 20

Geometry: more books (100)

Dr. Math Presents More Geometry: Learning Geometry is Easy! Just Ask Dr. Math by The Math Forum Drexel University, Jessica Wolk-Stanley, 2004-12-27
Taxicab Geometry: An Adventure in Non-Euclidean Geometry by Eugene F. Krause, 1987-01-01
Geometry by Edward B. Burger, David J. Chard, et all 2006-01-31
Sacred Geometry Cards for the Visionary Path by Francene Hart, 2008-09-12
Master Math: Geometry (Master Math Series) by Debra Anne Ross, 2009-06-04
Gems of Geometry by John Barnes, 2010-03-05
Algebra and Trigonometry with Analytic Geometry, Classic Edition by Earl Swokowski, Jeffery A. Cole, 2009-01-28
Lectures on Classical Differential Geometry: Second Edition by Dirk J. Struik, 1988-04-01
Geometry Concepts and Skills - Teacher's Edition by Ron Larson, 2005-06-30
Basic Algebraic Geometry 1: Varieties in Projective Space by Igor R. Shafarevich, 1994-08-08
Janice VanCleave's Geometry for Every Kid: Easy Activities that Make Learning Geometry Fun (Science for Every Kid Series) by Janice VanCleave, 1994-07
Geometry: A Guided Inquiry by Sherman K, G. D. Chakerian, 1984-12
Calculus and Analytic Geometry - Student's Solutions Manual, Part 2 by George B. Thomas, 1996-05-03
Geometry, Student Edition by Glencoe McGraw-Hill, 2009-01-07

lists with details

Tips & Tricks To Gothic Geometry
Full explanatory diagrams for constructing your own rose window, ogee arch, and trifoil tracery.
http://www.newyorkcarver.com/geometry/geometry.htm

Extractions: Surprisingly, "Gothic" was first used as a term of derision by Renaissance critics who scorned the architectural style's lack of conformity to the standards of classic Greece and Rome. A closer look, however, reveals that the underpinnings of medieval architecture were firmly rooted in the ancient use of geometry and proportion. It's seen in the overall cruciform shape of a cathedral; in the rhythmic, intricate patterns found in stained glass windows; and in the rib vaulting that criss-crosses the ceiling.
High School Math Geometry Student Resources
These high school math geometry Student Resources are a collection of links to free materials and information of value to students studying and/or reviewing
http://mathbits.com/mathbits/studentresources/geometry/geometrystudent.htm

Extractions: T here are 10 hidden internet boxes waiting to be found. Your ability to find each box will be determined by your skill at answering mathematical questions at the Geometry level. A certificate is available at the end of the journey indicating that you have successfully found all 10 boxes. Good luck!! Worksheet (for recording answers) Geometry Lessons Regents Prep Geometry Free geometry lessons and on-line practice Graphing Calculator Help Finding Your Way Around the TI-83+/84+ Calculator How-to use your TI-83+/84+ to solve math problems. Geometry Cabri-Jr. Homepage
Differential Geometry Page
Contains several figures which are the result of easy codes using Mathematica, including Enneper s surface.
http://math.bu.edu/people/carlosm/Diffeo.html
Geometry CST - Standardized Testing And Reporting (CA Dept Of
File Format Microsoft Word View as HTML
http://www.cde.ca.gov/ta/tg/sr/documents/geometry1105.doc

Extractions: <33 $$Ifa$ ئ°„°„P‏$If^„°`„P‏±kd=$$IfT–l4ضضF”ے´T!ط$ € à„ ضضےےےےےàààض0ےےےےےےِD%ِِض ےےےض ےےےض ےےےض ےےے4ض laِf4pضےےےےےےےےےےےےےےےےےےےےےàààٹT4 5 ° ² ³ N <33 $$Ifa$ ئ°„°„P‏$If^„°`„P‏±kda$$IfT–l4ضضF”ے´T!ط$ € „ ضضےےےےےàààض0ےےےےےےِD%ِِض ےےےض ےےےض ےےےض ےےے4ض laِf4pضےےےےےےےےےےےےےےےےےےےےےàààٹT³ ´ ‏ N <33 $$Ifa$ ئ°„°„P‏$If^„°`„P‏±kdw$$IfT–l4ضضF”ے´T!ط$ € „ ضضےےےےےàààض0ےےےےےےِD%ِِض ےےےض ےےےض ےےےض ےےے4ض laِf4pضےےےےےےےےےےےےےےےےےےےےےàààٹT•—کN
Differential Geometry And Physics
Lecture notes by Gabriel Lugo.
http://people.uncw.edu/lugo/COURSES/DiffGeom/dg1.htm
::::: MathsNet.net ::::: Interactive Geometry
An exploration into two circles geometry imaginary numbers Interactive geometry powered by Cinderella and JavaSketchpad and CabriJava and C.a.R. and
http://www.mathsnet.net/geometry/index.html

Extractions: The courses are powered by Cinderella . Buy the software at shareit.com Interactive Construction an online course... points, lines, circles, perpendiculars, bisectors, Euclid, irrationals... Interactive Transformations an online course... reflections, rotations, translations, enlargements... Interactive Shape an online course... polygons, circles, classifying, locus, congruence... Or you could try one of these topics...
Differential Geometry
Lecture notes for an honors course at the University of Adelaide by Michael Murray in HTML with GIFs.
http://www.maths.adelaide.edu.au/michael.murray/dg_exercises.pdf
Geometry
However, William M. Ivins, Jr. studied the art of the Greeks and also their geometry. In his book, Art and geometry A Study in Spatial Intuitions, Ivins
http://www.math.wichita.edu/history/topics/geometry.html

Extractions: Topic Tree Home Following are some items relating to geometry discussed in the history of mathematics. Contents of this Page Art and Geometry The Mobius Strip Euler's Formula Tangrams ... Polyhedron Art and Geometry What is art? Well, everyone asked this question would have a different answer, because we all have different likes and dislikes. Each and every culture in the world evaluates art and how it relates aesthetically to their surroundings and/or beliefs. Aesthetic understanding of an artwork is the combination of the ability to see, interpret, and evaluate it. Therefore, one person might have a different viewpoint of an artwork than someone from another culture. In history, the Greeks were believed to be the supreme culture. However, William M. Ivins, Jr. studied the art of the Greeks and also their geometry. In his book, "Art and Geometry: A Study in Spatial Intuitions," Ivins creates a controversial study to the above myth. According to Ivins, the Greeks were "tactile minded," meaning that they created works of art that were perceived through the sense of touch. The Greeks "tactile" world view is visible in their art by the lack of motion, emotional and spiritual qualities. Ivins goes on to say that the Greeks form of art was the result of not completely understanding the laws of perspective. So, what is meant by "the laws of perspective?" Well, to put it simply, it means the proper technique for representing a three-dimensional object on a two-dimensional surface.
Differential Geometry
A textbook by Ruslan Sharipov (English and Russian versions).
http://arxiv.org/PS_cache/math/pdf/0412/0412421v1.pdf
Geometry - Wiktionary
Sep 28, 2010 From Ancient Greek (geometrيa, “geometry, landsurvey”), from (geometréo, “to practice or to profess geometry,
http://en.wiktionary.org/wiki/geometry

Extractions: Definition from Wiktionary, the free dictionary Jump to: navigation search Wikipedia has an article on: Geometry Wikipedia From Ancient Greek geometrأa geometry, land-survey , from geometrأ©o to practice or to profess geometry, to measure, to survey land back-formation from geomأ©trؤ“s land measurer , from gؤ“ earth, land, country metrأ©إچ to measure, to count or -metria measurement from metron a measure geometry countable and uncountable plural geometries mathematics uncountable The branch of mathematics dealing with spatial relationships. mathematics countable A type of geometry with particular properties. countable The spatial attributes of an object, etc. branch of mathematics Arabic: ar (ar) Armenian: hy (hy) Bosnian: geometrija bs (bs) f Chinese: Croatian: geometrija hr (hr) f Czech: geometrie cs (cs) f Danish: geometri da (da) c Dutch: geometrie nl (nl) Esperanto: geometrio Estonian: geomeetria et (et) Finnish: geometria fi (fi) French: gأ©omأ©trie fr (fr) f Galician xeometrأa gl (gl) f German: Geometrie de (de) Greek: el (el) f Hebrew: he (he) f Hindi: hi (hi) Hungarian: geometria hu (hu) mأ©rtan ... geometrio Italian: geometria it (it) f Japanese: ja (ja) Korean: ko (ko) Latin: geometria , -ae, f Macedonian mk (mk) f Persian: fa (fa) Polish: geometria pl (pl) Russian:
Riemannian Geometry
Online textbook.
http://www.math.ku.dk/~moller/f05/genotes.pdf
The Geometry Applet
This geometry applet is being used to illustrate Euclid s Elements. Above you see an icosahedron, that is, a regular 20sided solid, constructed according
http://aleph0.clarku.edu/~djoyce/java/Geometry/Geometry.html

Extractions: *** If you can read this, you're only seeing an image, not the real java applet! *** I began writing this applet in Feb. 1996. The current verion is 2.2 which fixes a couple of bugs in 2.0 and has a new construction to find harmonic conjugate points. Version 2.0 (May, 1997) does three-dimensional constructions whereas the earlier version 1.3 only did plane constructions. Version 2.0 also has many minor improvements. It takes a while to test everything. Please send a note if you find any bugs. They'll be fixed as soon as possible. (Note that arcs and sectors on slanted planes cannot yet be illustrated.) Also, there may be still later versions than 2.2 with more functionality. This geometry applet is being used to illustrate Euclid's Elements . Above you see an icosahedron, that is, a regular 20-sided solid, constructed according to Euclid's construction in proposition XIII.16 Another example using this Geometry Applet illustrates the Euler line of a triangle Here's how you can manipulate the figure that appears above. If you click on a point in the figure, you can usually move it in some way. A free point , usually colored red, can be freely dragged about, and as they move, the rest of the diagram (except the other free points) will adjust appropriately. A sliding point
EDGE
Bulgarian node of the European Differential geometry Endeavour.
http://www.fmi.uni-sofia.bg/ivanovsp/edge.html

Extractions: THE EDGE MEMBERS Bogdan Alexandrov mail: alexandrovbt@fmi.uni-sofia.bg Vestislav Apostolov mail: ... Florin.Belgun@math.uni-leipzig.de Vasile Brinzanescu mail: brinzane@imar.ro Johan Davidov mail: jtd@math.bas.bg Catalin Gherghe mail: gherghe@adonix.cs.unibuc.ro Gueo Grantcharov mail: ... geogran@math.uconn.edu Stere Ianus mail: Stere.Ianus@imar.ro Stefan Ivanov mail: ... ivanovsp@fmi.uni-sofia.bg Oleg Muskarov mail: muskarov@math.bas.bg Liviu Ornea mail: ...
Geometry - Johnnie S Math Page - Fun Math For Kids And Their Teachers
Math for kids and their teachers. Interactive math lessons, activities, math games, and free math worksheets for kindergarten through middle school
http://jmathpage.com/JIMSGeometrypage.html
The Geometry Page
Discussion of deltahedra, infinite and flexible polyhedra, with images, a java applet, and links.
http://www.superliminal.com/geometry/geometry.htm

Extractions: New: Tyler is a simple applet that lets you explore planar tilings using regular polygons. Please visit the Tyler Art Gallery to see the incredible variety of beautiful forms that can be easily created. With the Tyler applet you can create polygons of various sizes and attach them to edges of other polygons. Click the image above or the following link to try the Tyler applet yourself. The image is from is from Kepler's Harmonice Mundi volume 2 and is easily reconstructed using Tyler. For a mathematical description of planar tilings see Jim McNeill's excellent description Symmetry has always been attractive to mathematicians, and the most symmetric of all figures are the regular polyhedra, or Platonic solids . A regular polyhedron is defined as a finite polyhedron composed of a single type of regular polygon such that each element (vertex, edge and face) is surrounded identically. In three dimensions there are exactly five such polyhedra which don't intersect themselves, and four more that do. There are many other interesting such figures, many of which are defined by relaxing one or more of the conditions defining regular polyhedra. For instance, the figure above is composed of only regular triangular faces, but it has three types of edges and three types of vertices. (The three types of vertices are surrounded by 4, 6 and 10 triangles.) Click on the following link for more information on deltahedra I have done substantial work exploring an interesting and often overlooked class of polyhedra which satisfy most or all the criteria defining regular polyhedra except that they are not finite. In other words, it would take an infinite number of polygons to complete such a figure which would then fill all of space with a latticework. Of course an infinite model cannot be completely constructed, but large enough sections can be built to show their geometry and prove their existence. The image above (courtesy of Steve Dutch) shows a portion of one of the simplest such models. Many more elaborate and beautiful figures exist. Click the following link for a fuller description of
Find Your Book Here, Mathematics, Glencoe Online
Please read our Terms of Use and Privacy Notice before you explore our Web site. To report a technical problem with this Web site, please contact Technical
http://www.geometryonline.com/
Projet Cabri
The home site for Cabri geometry, a dynamic geometry package .
http://www-cabri.imag.fr/index-e.html
Geometry Worksheets
geometry. Angles Lines Plane Figures 1 Plane Figures 2 Points, Lines, and Segments Polygons Polygons 2 Practice Triangles
http://www.newbedford.k12.ma.us/elementary/gomes/stjohn/Subjects/Math/Geo/Geomet
Seattle'05
Three one-week sessions Interactions with physics; Classical geometry; Arithmetic geometry. University of Washington, Seattle, WA, USA; 25 July 12 August 2005.
http://www.math.princeton.edu/~rahulp/seattle05.html

Extractions: The American Mathematical Society, the Clay Mathematics Institute, and the National Science Foundation will sponsor a three week Summer Institute in Algebraic Geometry at the University of Washington, Seattle from July 25 to August 12, 2005. The goals of the Institute are to review the major achievements of the past decade and to look forward to future developments. The focus will be structured by week:
Geometry
geometry continues students study of geometric concepts building upon middle school topics. Students will move from an inductive approach to deductive
http://www.ncpublicschools.org/curriculum/mathematics/scos/2003/9-12/47geometry

121-140 of 145 Back | 1 | 2 | 3 | 4 | 5 | 6 | 7 | 8 | Next 20