absolute value of y> 1
2PI
An arcsecant is a function which is the compositional inverse of the secant function.
y-axis
Secant is a trignometric function. In a right triangle, the secant of an angle is the hypotenuse over the adjacent side. It is also the inverse of cosine. For example secant(x) = 1/cos(x)
Inverse of Cosine is 'ArcCos' or Cos^(-1) The reciprocal of Cosine is !/ Cosine = Secant.
The secant function is not defined for odd multipls of 90o.
2PI
An arcsecant is a function which is the compositional inverse of the secant function.
y-axis
Secant is a trignometric function. In a right triangle, the secant of an angle is the hypotenuse over the adjacent side. It is also the inverse of cosine. For example secant(x) = 1/cos(x)
No. The inverse of the secant is called the arc-secant. The relation between the secant and the cosecant is similar to the relation between the sine and the cosine - they are somehow related, but they are not inverse functions. The secant is the reciprocal of the cosine (sec x = 1 / cos x). The cosecant is the reciprocal of the sine (cos x = 1 / sin x).
Inverse of Cosine is 'ArcCos' or Cos^(-1) The reciprocal of Cosine is !/ Cosine = Secant.
Asymptotes
The trigonometric function most like an aristocrat who spends his summers on a yacht in the Caribbean would be the secant function. The secant function is the reciprocal of the cosine function and represents the longest side of a right triangle divided by the adjacent side. Just like how an aristocrat enjoys the luxuries and extravagance of a yacht in the Caribbean, the secant function is known for its reciprocal relationship and unique characteristics in trigonometry.
The answer is cos A . cos A = 1/ (sec A)
sine, cosine, tangent, cosecant, secant, cotangent.
Secant is primarily used in mathematics and engineering, particularly in the context of trigonometry and calculus. It represents the reciprocal of the cosine function and is used to solve problems related to angles, triangles, and periodic functions. Additionally, the secant method is a numerical technique for finding roots of functions, leveraging secant lines to approximate solutions iteratively.