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Definition of Cotangent
1. Noun. Ratio of the adjacent to the opposite side of a right-angled triangle.
Definition of Cotangent
1. n. The tangent of the complement of an arc or angle. See Illust. of Functions.
Definition of Cotangent
1. Noun. (trigonometry) In a right triangle, the reciprocal of the tangent of an angle. Symbols: cot, ctg(,) or ctn ¹
¹ Source: wiktionary.com
Definition of Cotangent
1. [n -S]
Lexicographical Neighbors of Cotangent
Literary usage of Cotangent
Below you will find example usage of this term as found in modern and/or classical literature:
1. Mathematical Tables Consisting of Logarithms of Numbers 1 to 108000 edited by James Pryde (1883)
"Natural cotangent of 42° 17' » « 42° 18' Difference for 60"= D .43 D _ 43 x 642-t
... natural cotangent of 24° 51' 31"-7. (36 ) The calculations for the ..."
2. Elements of Trigonometry, Plane and Spherical: With Its Application to by Charles William Hackley (1853)
"In the expressions for the tangent and cotangent which we have heie derived, it
will be observed that we have the quotient of the sine and cosine, ..."
3. Cartanian Geometry, Nonlinear Waves, and Control Theory. by Robert Hermann (1980)
"We can now make this construction in a global, coordinate-free way. 5 .
TEE HAMILTON-JACOBI EQUATION AND THE cotangent BUNDLE Let X be a manifold, ..."
4. Elements of Trigonometry, Plane and Spherical: Adapted to the Present State by Charles William Hackley (1838)
"THE cotangent AND COSECANT. 28. The cotangent of 0° is equal to the tangent of
90° (art. ... The cotangent of 90° is equal to the tangent of 0° and is 0. ..."
5. Report of the Annual Meeting (1880)
"... cotangent and cosecant are the limiting forms. By JWL GLAISHER, MA, ' FR8.
The expansions in question are:— 1 1 1 *(!»-. i3) (2s -x>) . ..."
6. Plane Trigonometry and Applications by Ernest Julius Wilczynski (1914)
"The addition theorems for tangent and cotangent. The addition formulae for the
tangent and cotangent may be obtained as consequences of those for the sine ..."
7. Encyclopædia Britannica: Or, A Dictionary of Arts, Sciences, and by Colin MacFarquhar, George Gleig (1797)
"Therefore the angles TRf, Prf are equal, as alfo the angles Pff, P&f. But PSf is
to Prf as Pr to PS ; that is, as VR to VF; that is, as the cotangent of the ..."