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The word ' trigonometry ' means ' measuring triangles '.

A three sided polygon is named a 'trigon', which we now name a 'triangle'.

'Metry' is to 'measure'.

Hence it follows that 'trigonometry' means ' measuring triangles'.

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lenpollock

Lvl 17
5mo ago

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Related Questions

What is the difference between plane trigonometry and spherical trigonometry?

Trigonometry is the study of plane and spherical triangles. Plane trigonometry deals with 2 Dimensional triangles like the ones you would draw on a piece of paper. But, spherical trigonometry deals with circles and 3 Dimensional triangles. Plane trigonometry uses different numbers and equations than spherical trigonometry. There's plane trigonometry, where you work with triangles on a flat surface, then there's spherical trigonometry, where you work with triangles on a sphere.


How do you teach trigonometry?

Start by teaching the basic properties of different triangles because trigonometry is the science of triangles.


What is the language of triangles?

trigonometry


How is trigonometry applied?

Trigonometry is applied in construction and building, as trigonometry measures right angled triangles.


Is trigonometry the study of triangles?

Yes


How make trigonometry?

With triangles and rules about them.


What are uses of similar triangles in daily life?

Similar triangles can be used in many situations in which angles of two differently-sized triangles are the same. Optics, scale modeling,trigonometry, surveying, astronomy, and many, many other applications of mathematics rely on the concept of similarity.


How do you understand trigonometry?

It is simple the study of triangles: the properties of their sides and angles. This is then extended to other, more complicated polygons and polyhedra, but the basis is still the triangle.


What is meant by trigonometry?

It is the study of triangles and their properties. The word 'trigonometry' means three measurements.


What are the different application of trigonometry?

Trigonometry is used to find the properties of triangles and Pythagoras' theorem is used to find the lengths and angles of right angle triangles.


What property of similar triangles allows the development of trigonometric ratios for any angle in a right triangle?

The property of similar triangles that facilitates the development of trigonometric ratios is the concept of proportionality in corresponding sides. In similar triangles, the ratios of the lengths of corresponding sides are equal, which allows us to define sine, cosine, and tangent for any angle in a right triangle. These ratios remain consistent regardless of the size of the triangle, enabling the extension of trigonometric functions beyond right triangles to any angle in the unit circle. This relationship provides a foundational basis for trigonometry.


Where did trigonometry come from?

The study of trigons - or triangles.