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Essays on Geometry

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Essay Examples

Pythagorean Triples



Words: 297 (2 pages)

To begin you must understand the Pythagoras theorem is an equation of a2 + b2 = c2. This simply means that the sum of the areas of the two squares formed along the two small sides of a right-angled triangle equals the area of the square formed along the longest. Let a, b, and c…

Types of Elliptic Geometry


Words: 1629 (7 pages)

Elliptic geometry (sometimes known as Riemannian geometry) is a non-Euclidean geometry, in which, given a line L and a point p outside L, there exists no line parallel to L passing through p. Elliptic geometry, like hyperbolic geometry, violates Euclid’s parallel postulate, which asserts that there is exactly one line parallel to L passing through…

Compare and Contrast: Rhombus, Rectangle, and Square


Words: 312 (2 pages)

This essay will compare and contrast the rhombus, rectangle, and square. It will provide definitions for each quadrilateral and discuss their shared and unique characteristics. A rhombus is defined by its congruent opposite sides and angles, as well as supplementary consecutive angles. Additionally, its diagonals bisect each other. In contrast, a rectangle has congruent angles…

All About Disk Geometry and the 1024 Cylinder Limi


Words: 715 (3 pages)

The problem Suppose you have a disk with more than 1024 cylinders. Suppose moreover thatyou have an operating system that uses the BIOS. Then you have a problem,because the usual INT13 BIOS interface to disk I/O uses a 10-bit field for thecylinder on which the I/O is done, so that cylinders 1024 and past areinaccessible….

Non-Euclidean Geometry


Words: 465 (2 pages)

Non-Euclidean geometry is a set of geometric systems that utilize axioms or postulates that differ from those in Euclidean geometry. Mathematicians formulated these geometries to demonstrate Euclid’s fifth postulate as a theorem, while preserving his other four postulates. While non-Euclidean geometries were not widely embraced until the 19th century, they are founded on a curved…

Mohr’s Circle Solution for the Strain Gauge Rosette


Materials science

mechanical engineering



Words: 607 (3 pages)

Quick and Dirty Mohr’s Circle Solution for the Strain Gauge Rosette A 3 gauge rosette is attached to a simple tension bar. The three gauges of the rosette are at 45 degrees in relation to each other but the rosette is not aligned with the strap. The strap is 1. 00 inches wide and 0….

Assessing Maths Assignment



Words: 512 (3 pages)

The two edges around the checking are equal in length. I need to work out the length of the edges and the area of the decking, how much materials required and cost. In the 1st triangle marked A, I need to work out the length the opposite side of the triangle with the angle 690….

Description Equation of a Hyperbola



Words: 279 (2 pages)

A hyperbola is a set of points in a plane the difference of whose distance from two fixed points, called foci is constant. A hyperbola is a type of smooth curie, lying in a plane, defined by its geometric properties or by equations for which it is the solution set. A hyperbola has two pieces,…

Parabola and Focus



Words: 373 (2 pages)

A parabola is a planar. mirror-symmetrical curve. which is about U-shaped when oriented as shown in the diagram. but which can be in any orientation in its plane. It fits any of several superficially different mathematical descriptions which can all be proved to specify curves of precisely the same form. One description of a parabola…

Quadrilaterals: Quadrilateral and Parallelogram Opposite Sides


Words: 383 (2 pages)

A quadrilateral is a 2-dimensional closed shape with four straight sides. E.g. The shape ABCD shown here is a quadrilateral. A line segment drawn from one vertex of a quadrilateral to the opposite vertex is called a diagonal of the quadrilateral. AC is a diagonal of quadrilateral ABCD, so is BD. TYPES & PROPERTIES OF…

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Frequently Asked Questions about Geometry

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How is geometry used in everyday life?
Geometry is used in various daily life applications such as art, architecture, engineering, robotics, astronomy, sculptures, space, nature, sports, machines, cars, and much more. Some of such applications used in daily life are mentioned below: Nature: One of the best examples of geometry in daily life is nature.
Why geometry is important in our life?
At a basic level, geometry is important to learn because it creates a foundation for more advanced mathematical learning. ... It introduces important formulas, such as the Pythagorean theorem, used across science and math classes. It is also foundational knowledge for certain careers in STEM fields.

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