Differential geometry The German mathematician Carl Friedrich Gauss —in connection with practical problems of surveying and geodesy, initiated the field of differential geometry.

Receive free lesson plans, printables, and worksheets by email: Geometry is one of the classical disciplines of math. Roughly translating in Greek as "Earth Measurement", it is concerned with the properties of space and figures.

It is primarily developed to be a practical guide for measuring lengths, areas, and volumes, and is still in use up to now. Euclid turned the study of geometry into an axiomatic form at around 3rd century BC, and these axioms are still useful up to the present Geometry uses.

An important evolution for the science of geometry was created when Rene Descartes was able to create the concept of analytical geometry. Because of it, plane figures can now be represented analytically, and is one of the driving forces for the development of calculus.

In addition, the rise of perspective gave rise to projective geometry. Nowadays, modern geometry has strong ties with physics, and is an integral part of new physical concepts such as relativity and string theories. The most basic form of geometry is so the so called Euclidean geometry.

Lengths, areas, and volumes are dealt here. Circumferences, radii, and areas are one of the concepts concerning length and area. Also, the volume of 3 dimensional objects such as cubes, cylinders, pyramids, and spheres can be computed using geometry.

It used to be all about shapes and measurements, but numbers will soon make its way to geometry. Thanks to the Pythagoreans, numbers are introduced in geometry in the form of numerical values of lengths and areas. Numbers are further utilized when Descartes was able to formulate the concept of coordinates.

In real life, geometry has a lot of practical uses, from the most basic to the most advanced phenomena in life. Even the very basic concept of area can be a huge factor in how you do your daily business.

For example, space is a huge issue when planning various construction projects. For instance, the size or area of a specific appliance or tool can greatly affect how it will fit in to your home or workplace, and can affect how the other parts of your home would fit around it.

This is why it is essential to take account of areas, both of your space, and the item that you are about to integrate in there. In addition, geometry plays a role in basic engineering projects. For example, using the concept of perimeter, you can compute the amount of material ex.: Also, designing professions such as interior design and architecture uses 3 dimensional figures.

A thorough knowledge of geometry is going to help them a lot in determining the proper style and more importantly, optimize its function of a specific house, building, or vehicle. As some more professions use geometry in order to do their job properly.

For example, computer imaging, something that is used nowadays for creating animations, video games, designing, and stuff like that, are created using geometric concepts. Also, geometry is used in mapping.

Mapping is an essential element in professions such as surveying, navigation, and astronomy. From sketching to calculating distances, they use geometry to accomplish their job.

In addition, professions such as medicine benefit from geometric imaging. Such methods enable doctors to do their job better, safer, and simpler. As you can see, geometry affects us even in the most basic details of our lives. No matter what the form, it helps us understand specific phenomena and it helps us in uplifting the quality of life.How to use geometry in architecture?

A very basic but actually, how is geometry used in architecture? This is a good question in the process of design concept development. Geometry is a good training ground for students to make use of concrete materials and activities.

Those same experiments now will become stepping stones later in life. It will prepare you to use many different types of materials and textures together in fluent harmony. Plane Geometry If you like drawing, then geometry is for you! Plane Geometry is about flat shapes like lines, circles and triangles shapes that can be drawn on a piece of paper.

Hint: Try drawing some of the shapes and angles as you learn it helps. Point, Line, Plane and Solid. Euclidean geometry, the study of plane and solid figures on the basis of axioms and theorems employed by the Greek mathematician Euclid (c.

bce). In its rough outline, Euclidean geometry is the plane and solid geometry commonly taught in secondary schools. Jun 12, · Art also uses proportions, patterns, and geometry. Proportion is the relationship of a part to the whole or another part.

Patterning plays a big role in the developing in art. Differential geometry uses techniques of calculus and linear algebra to study problems in geometry.

It has applications in physics, including in general relativity. Topology is the field concerned with the properties of geometric objects that are unchanged by continuous mappings.

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10 Shocking Reasons Why Geometry is Important in your Life