અડીને ગુણોત્તર એ વિરુદ્ધ બાજુથી જમણો કોણીય ત્રિકોણ છે,

Noun:

કોણ પૂરક માટે સ્પર્શક,

cotangent's Usage Examples:

most important work concerns the theory of the cotangent complex and deformations, crystalline cohomology and the De Rham–Witt complex, and logarithmic.

The cotangent space at a point is the dual of the tangent space at that point, and the cotangent bundle is the collection of all cotangent spaces.

\end{aligned}}} From the first part of the law of cotangents proof, we have that the triangle"s area is both A r ( ( s − a ) + (.

other (sometimes practically useful) universal relations: the law of cotangents and Mollweide"s formula.

Specifically, they are the inverses of the sine, cosine, tangent, cotangent, secant, and cosecant functions, and are used.

semi-perimeter for the triangle), then the following all form the law of cotangents cot ⁡ A 2 s − a ζ   ; cot ⁡ B 2 s − b ζ   ; cot ⁡ C 2 s − c ζ  .

{\mathcal {M}}} , a vector space called the cotangent space at x {\displaystyle x} .

Their reciprocals are respectively the cosecant, the secant, and the cotangent, which are less used.

c_{1}/c_{2}} is the tangent of the acute angle adjacent to c 2 {\displaystyle c_{2}} and is also the cotangent of the acute angle adjacent to c 1 {\displaystyle.

{x^{2}-1}}} (The absolute value in the expression is necessary as the product of cosecant and cotangent in the interval of y is always nonnegative, while the radical.

{\displaystyle \theta } , and ϕ {\displaystyle \phi } with their complementary angles, so cotangents turn into tangents and vice versa.

Specifically, they are the inverses of the sine, cosine, tangent, cotangent, secant, and cosecant functions, and are used to obtain.