TRIGONOMETRY101 

News, Information,

Resources, Sales

 

  Exact Time

 

 

 

  

 

Custom Search

 

   TRIGONOMETRY101 Custom Search on Anything! - Try it now!
  Get a job today!  1000s of Jobs!   Click on any job:  
 

Mainframes Jobs

z/OS, DB2, CICS, ECM

COBOL, SysProg, ASM,

Proj Mgrs, QA, Support

Software101 Jobs

JAVA, .NET, C++, C#

HTML, PHP, SQL, Linux

Internet, Web dev

 FIRE101 Jobs

Firemen, Volunteer,

EMT, EMS, Emergency,

Firefighters, Chief

 POLICE101 Jobs

Police Officers, Cops

Law Enforcement,

Paralegal, Forensics

 GENETICS101 Jobs

Lab Techs, Interns,

Genetics Research, Medical

Genetics Counselor, Biotech

 Nursing101 Jobs

Clinical, Emergency, ICU

LPN, RN, Travel, Home

Nurse Practitioners

 

  

 

 

 

 

    * Latest "Cotangent" News * 

 

     Internet Search Results 

  

Trigonometric functions - Wikipedia
In mathematics, the trigonometric functions (also called circular functions, angle functions or goniometric functions) are functions of an angle.They relate the angles of a triangle to the lengths of its sides. Trigonometric functions are important in the study of triangles and modeling periodic phenomena, among many other applications.

Mathwords: Cotangent
cotangent cot ctg. The trig function cotangent, written cot θ. cot θ equals or .For acute angles, cot θ can be found by the SOHCAHTOA definition, shown below on the left. The circle definition, a generalization of SOHCAHTOA, is shown below on the right. f(x) = cot x is a periodic function with period π.

Definition of Cotangent - Math is Fun
In a right angled triangle, the cotangent of an angle is: The length of the adjacent side divided by the length of the opposite side. The abbreviation is cot

Cotangent Calculator -- EndMemo
Cotangent Solver Calculator. Note: Fill in one box to get results in the other box by clicking "Calculate" button. Data should be separated by coma (,), space ( ), tab, or in separated lines.

Inverse Hyperbolic Cotangent -- from Wolfram MathWorld
The inverse hyperbolic cotangent coth^(-1)z (Beyer 1987, p. 181; Zwillinger 1995, p. 481), sometimes called the area hyperbolic cotangent (Harris and Stocker 1998, p. 267), is the multivalued function that is the inverse function of the hyperbolic cotangent. The variants arccothz and Arcothz (Harris and Stocker 1998, p. 263) are sometimes used to refer to explicit principal values of the ...

Express Sine in Terms of Cotangent - dummies
Even though each trigonometry function is perfectly wonderful, being able to express each trig function in terms of one of the other five trig functions is frequently to your advantage. For example, you may have some sine terms in an expression that you want to express in terms of cotangent, so that all the functions […]

SECANT,COSECANT,COTANGENT ... - A-LEVEL MATHS TUTOR
The secant,cosecant and cotangent are respectively the inverse of cosine, sine, and tangent. It is important to know what these functions look like graphically and how they compare.These ratios are common in a number of important 'Pythagorean identities'.

How to Graph a Cotangent Function - dummies
The parent graphs of tangent and cotangent are comparable because they both have asymptotes and x-intercepts. The only differences you can see are the values of theta where the asymptotes and x-intercepts occur. You can find the parent graph of the cotangent function f(x) = cot x, by using the same techniques you use to […]

Inverse hyperbolic functions - Wikipedia
In mathematics, the inverse hyperbolic functions are the inverse functions of the hyperbolic functions.. For a given value of a hyperbolic function, the corresponding inverse hyperbolic function provides the corresponding hyperbolic angle.The size of the hyperbolic angle is equal to the area of the corresponding hyperbolic sector of the hyperbola xy = 1, or twice the area of the corresponding ...

MasterMathMentor.com
MasterMathMentor.com - Online math materials for teaching and learning - many resources are free.

 

 

 

TRIGONOMETRY101.COM --- Trigonometry Information, News, and Resources, Lots More
Need to Find information on any subject? ASK THE TRIGONOMETRY101 GURU! - Images from Wikipedia

 * Contact us:  support@z101.com
 
                                  

Copyright � 2007-2013  TRIGONOMETRY101.COM