# Applications Of Trigonometry Essay

One of the earliest works on trigonometry by a northern European mathematician is De Triangulis by the 15th century German mathematician Regiomontanus, who was encouraged to write, and provided with a copy of the Almagest, by the Byzantine Greek scholar cardinal Basilios Bessarion with whom he lived for several years.Trigonometry was still so little known in 16th-century northern Europe that Nicolaus Copernicus devoted two chapters of De revolutionibus orbium coelestium to explain its basic concepts.

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In fact, from the law of sines: $$a\sin B=b\sin A$$ Yet, from $C$: $$ab=\sin A\sin B$$ That means they are totally different from each other.

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Remember that the SOHCAHTOA is used in right triangles only, while the other rules can be used in any triangle.

In this lecture, you'll learn how to find the height of a telephone pole if you are given the length of its shadow and the angle that the sun's rays make with the ground.

These Greek and Indian works were translated and expanded by medieval Islamic mathematicians.

By the 10th century, Islamic mathematicians were using all six trigonometric functions, had tabulated their values, and were applying them to problems in spherical geometry.If one angle of a triangle is 90 degrees and one of the other angles is known, the third is thereby fixed, because the three angles of any triangle add up to 180 degrees.The two acute angles therefore add up to 90 degrees: they are complementary angles.) is a branch of mathematics that studies relationships between side lengths and angles of triangles.The field emerged in the Hellenistic world during the 3rd century BC from applications of geometry to astronomical studies.They, and later the Babylonians, studied the ratios of the sides of similar triangles and discovered some properties of these ratios but did not turn that into a systematic method for finding sides and angles of triangles. In the 3rd century BC, Hellenistic mathematicians such as Euclid and Archimedes studied the properties of chords and inscribed angles in circles, and they proved theorems that are equivalent to modern trigonometric formulae, although they presented them geometrically rather than algebraically.In 140 BC, Hipparchus (from Nicaea, Asia Minor) gave the first tables of chords, analogous to modern tables of sine values, and used them to solve problems in trigonometry and spherical trigonometry.If the length of one of the sides is known, the other two are determined.These ratios are given by the following trigonometric functions of the known angle A, where a, b and c refer to the lengths of the sides in the accompanying figure: The hypotenuse is the side opposite to the 90 degree angle in a right triangle; it is the longest side of the triangle and one of the two sides adjacent to angle A.If you are a member, we ask that you confirm your identity by entering in your email.You will then be sent a link via email to verify your account.

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