Euclidean geometry has become closely connected with computational geometry, computer graphics, convex geometry, and some area of combinatorics.
Topology and geometry
The field of topology, which saw massive developement in the 20th century is a technical sense of transformation geometry.
Geometry is used on many other fields of science, like Algebraic geometry.
Types, methodologies, and terminologies of geometry:
Absolute geometry
Affine geometry
Algebraic geometry
Analytic geometry
Archimedes' use of infinitesimals
Birational geometry
Complex geometry
Combinatorial geometry
Computational geometry
Conformal geometry
Constructive solid geometry
Contact geometry
Convex geometry
Descriptive geometry
Differential geometry
Digital geometry
Discrete geometry
Distance geometry
Elliptic geometry
Enumerative geometry
Epipolar geometry
Euclidean geometry
Finite geometry
Geometry of numbers
Hyperbolic geometry
Information geometry
Integral geometry
Inversive geometry
Inversive ring geometry
Klein geometry
Lie sphere geometry
Non-Euclidean geometry
Numerical geometry
Ordered geometry
Parabolic geometry
Plane geometry
Projective geometry
Quantum geometry
Riemannian geometry
Ruppeiner geometry
Spherical geometry
Symplectic geometry
Synthetic geometry
Systolic geometry
Taxicab geometry
Toric geometry
Transformation geometry
Tropical geometry
Many real world problems can be represented by first order differential equation. Some applications of differential equation are radio-active decay and carbon dating, population growth and decay, warming/cooling law and draining a tank.
An upgrade on a road...
Hyperbola = sundial Ellipse = football
This is geometry that is based on ordinary space-- space as we normally consider it. This is the ordinary space of 3 dimensions as you can imagine them in the coordinate system. Planes are flat, and parallel lines on any plane never ever meet, parallel planes never meet... you get the point. There are geometries that involve other kinds of space and they are called "non-Euclidean" geometries. Some of these non-Euclidian geometries are very real and not just theoretical in nature. For example, in the relativistic world, the space in and around very strong gravitational forces is distorted. This has been observed and verified in several ways. Euclidean proofs and the methods of analytical geometry do not work without accounting for these spacial distortions.
Table is where the data is stored and in a well designed schema a table represents some real world object such as CUSTOMER, ORDER, etc., Now the real world objects have relationships. For example, a CUSTOMER has many ORDERS. To represent this relationship a database relationship was invented.
A real world example of what? Math in general? Geometry nets? Name the math concept and it'll be easier for readers to give you a real world example.
dodo
Some examples of real life applications include:1) Reactions in which a strong acid is used2) Trying to neutralize your stomach acids3) When eatingSources: acid-base-reaction
Yes if it was not practical it was not there. You can see the real life use on this link http://www.intmath.com/Applications-differentiation/Applications-of-differentiation-intro.php
Some examples of real-world applications of inclined planes include ramps for wheelchair access, sloped roads for vehicles to climb steep hills more easily, and conveyor belts used in industries for transporting materials up or down.
Quick question are you doing the WS real-world applications?yes we are
There are many examples of daily life applications of real numbers. Some of these examples include clocks and calendars.
Some of the real time analytics applications which assist with timely data analysis and integration include; 'ClickyTouch' found in iPads, iPods and iPhones and 'Quicklytics'. These applications work to increase efficiency of these devises.
reduce the amount of light they receive, this will cause them to stretch. has obvious limitations though
Here are just some answers I was able to search through the web.First, the world is built of shape and space, and geometry is its mathematics.Second, informal geometry is good preparation. Students have trouble with abstraction if they lack sufficient experience with more concrete materials and activities.Third, geometry has more applications than just within the field itself. Often students can solve problems from other fields more easily when they represent the problems geometrically.And finally related point - many people think well visually. Geometry can be a doorway to their success in mathematics.That's the most important part. But read the entire section from this site in the Related Link below
What are the Applications of definite integrals in the real life?
Geometry is used to find the widths of rivers and the heights of towers,buildings,trees etc,it is also used to know the widths of pathway.