version, has several relations with physics. Its illustrative nature makes it easier than the other branches of mathematics like theory of numbers and algebra. Its language is also used to explain the themes which are far different from its origin (for instance, algebraic and fractal). The duration of its maturity is over two thousand years. It began as a practical study of volumes, measurements, survey and areas. Its remarkable achievements are the formulas for volumes, areas, and lengths. For example, volume of a sphere, pyramid, and a cylinder, area of a triangle and circle and Pythagorean Theorem. Improvement in the field of astronomy originated spherical trigonometry and trigonometry along with computational ways. In Elements, Euclid displayed various orpostulates and axioms.
Tuesday, June 15, 2010
Geometry
version, has several relations with physics. Its illustrative nature makes it easier than the other branches of mathematics like theory of numbers and algebra. Its language is also used to explain the themes which are far different from its origin (for instance, algebraic and fractal). The duration of its maturity is over two thousand years. It began as a practical study of volumes, measurements, survey and areas. Its remarkable achievements are the formulas for volumes, areas, and lengths. For example, volume of a sphere, pyramid, and a cylinder, area of a triangle and circle and Pythagorean Theorem. Improvement in the field of astronomy originated spherical trigonometry and trigonometry along with computational ways. In Elements, Euclid displayed various orpostulates and axioms.