Trigonometry - meaning and definition. What is Trigonometry
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What (who) is Trigonometry - definition


trigonometry         
  • Function <math>s(x)</math> (in red) is a sum of six sine functions of different amplitudes and harmonically related frequencies. Their summation is called a Fourier series. The Fourier transform, <math>S(f)</math> (in blue), which depicts [[amplitude]] vs [[frequency]], reveals the 6 frequencies (''at odd harmonics'') and their amplitudes (''1/odd number'').
  • [[Sextant]]s are used to measure the angle of the sun or stars with respect to the horizon. Using trigonometry and a [[marine chronometer]], the position of the ship can be determined from such measurements.
  • p=[https://archive.org/details/historyofmathema00boye/page/162 162]}}
  • Indication of the sign and amount of key angles according to rotation direction
  • Fig. 1a – Sine and cosine of an angle θ defined using the unit circle
  • Triangle with sides ''a'',''b'',''c'' and respectively opposite angles ''A'',''B'',''C''
  • 1= tan ''A'' = ''a''/''b''.}}
BRANCH OF MATHEMATICS THAT STUDIES TRIANGLES AND THE RELATIONSHIPS BETWEEN THEIR SIDES AND THE ANGLES BETWEEN THESE SIDES.
Trigonometery; Trigonometric; Trig.; Adjacent Side; Tigonometry; Trignometry; Classical trigonometry; Adjacent side; Trigometry; Trigonometric ratios; Trigonometric Ratios; Pretrigonometry; Trigonomy; Trig; Triangle identities; Allied angles; Trigonometrist
Trigonometry is the branch of mathematics that is concerned with calculating the angles of triangles or the lengths of their sides.
N-UNCOUNT
trigonometry         
  • Function <math>s(x)</math> (in red) is a sum of six sine functions of different amplitudes and harmonically related frequencies. Their summation is called a Fourier series. The Fourier transform, <math>S(f)</math> (in blue), which depicts [[amplitude]] vs [[frequency]], reveals the 6 frequencies (''at odd harmonics'') and their amplitudes (''1/odd number'').
  • [[Sextant]]s are used to measure the angle of the sun or stars with respect to the horizon. Using trigonometry and a [[marine chronometer]], the position of the ship can be determined from such measurements.
  • p=[https://archive.org/details/historyofmathema00boye/page/162 162]}}
  • Indication of the sign and amount of key angles according to rotation direction
  • Fig. 1a – Sine and cosine of an angle θ defined using the unit circle
  • Triangle with sides ''a'',''b'',''c'' and respectively opposite angles ''A'',''B'',''C''
  • 1= tan ''A'' = ''a''/''b''.}}
BRANCH OF MATHEMATICS THAT STUDIES TRIANGLES AND THE RELATIONSHIPS BETWEEN THEIR SIDES AND THE ANGLES BETWEEN THESE SIDES.
Trigonometery; Trigonometric; Trig.; Adjacent Side; Tigonometry; Trignometry; Classical trigonometry; Adjacent side; Trigometry; Trigonometric ratios; Trigonometric Ratios; Pretrigonometry; Trigonomy; Trig; Triangle identities; Allied angles; Trigonometrist
[?tr?g?'n?m?tri]
¦ noun the branch of mathematics concerned with the relations of the sides and angles of triangles and with the relevant functions of any angles.
Derivatives
trigonometric -n?'m?tr?k adjective
trigonometrical adjective
Origin
C17: from mod. L. trigonometria (see trigon, -metry).
Trigonometry         
  • Function <math>s(x)</math> (in red) is a sum of six sine functions of different amplitudes and harmonically related frequencies. Their summation is called a Fourier series. The Fourier transform, <math>S(f)</math> (in blue), which depicts [[amplitude]] vs [[frequency]], reveals the 6 frequencies (''at odd harmonics'') and their amplitudes (''1/odd number'').
  • [[Sextant]]s are used to measure the angle of the sun or stars with respect to the horizon. Using trigonometry and a [[marine chronometer]], the position of the ship can be determined from such measurements.
  • p=[https://archive.org/details/historyofmathema00boye/page/162 162]}}
  • Indication of the sign and amount of key angles according to rotation direction
  • Fig. 1a – Sine and cosine of an angle θ defined using the unit circle
  • Triangle with sides ''a'',''b'',''c'' and respectively opposite angles ''A'',''B'',''C''
  • 1= tan ''A'' = ''a''/''b''.}}
BRANCH OF MATHEMATICS THAT STUDIES TRIANGLES AND THE RELATIONSHIPS BETWEEN THEIR SIDES AND THE ANGLES BETWEEN THESE SIDES.
Trigonometery; Trigonometric; Trig.; Adjacent Side; Tigonometry; Trignometry; Classical trigonometry; Adjacent side; Trigometry; Trigonometric ratios; Trigonometric Ratios; Pretrigonometry; Trigonomy; Trig; Triangle identities; Allied angles; Trigonometrist
·noun A treatise in this science.
II. Trigonometry ·noun That branch of mathematics which treats of the relations of the sides and angles of triangles, which the methods of deducing from certain given parts other required parts, and also of the general relations which exist between the trigonometrical functions of arcs or angles.

Wikipedia

Trigonometry
Trigonometry ( ()|triangle|| ()|measure}}) 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.
Examples of use of Trigonometry
1. I imagine more people use Latin than trigonometry.
2. Article continues We are indebted to the Arabic world not only for arithmetic but also for algebra and trigonometry.
3. Some work in mini–call centres, fielding appeals for help from children struggling with trigonometry homework.
4. We are indebted to the Arabic world not only for arithmetic but also for algebra and trigonometry.
5. Although records do not exist, he is certain that Saxton would also have used a form of triangulation – using angles and trigonometry to work out distances.