WebMar 10, 2024 · The function goes to infinity periodically and is symmetric with the origin. At values of x for which sin(x) = 0, the function csc(x) is undefined. The x-intercept of y = sin(x) and the asymptotes of y = csc(x) are the same. Next, consider the given trigonometric function: y = f (x) = 4csc(2x) Use the form: A Csc (BX - C) + D. WebThe cosecant function is the reciprocal of the sine function, which means that the cosecant of a negative angle will be interpreted as csc(− θ) = 1 sin ( − θ) = 1 − sinθ = − csc θ. The cosecant function is therefore odd.
6. Write an equation for the function represented in Chegg.com
WebApr 4, 2024 · Further, the trigonometric function f (x) = \sin \theta has a domain whose angle θ is given in radians or degrees and a range of [-1, 1]. We also have a range and part of other functions. Similarly, we have a domain and a range of all other functions. ... Thirdly, we have the sec and csc functions example. Secant and cosecant are the ... WebMay 28, 2024 · Figure 2.2. 1: Graph of the secant function, f ( x) = sec x = 1 cos x. Because there are no maximum or minimum values of a tangent function, the term amplitude cannot be interpreted as it is for the sine … simon marcus kickboxer
derivative of csc(x)
WebOct 21, 2015 · #arcsin(x) = sin^-1(x)# is the inverse function of the function #sin(x)# That is: If #x in (-pi/2, pi/2)#, then #arcsin(sin(x)) = x#. If #x in [-1, 1]# then #sin(arcsin(x)) = x#. On the other hand: #csc(x) = (sin(x))^(-1) = 1/sin(x)# is the reciprocal of the #sin# function. I think some of the blame for this confusion has to lie with the common convention of … WebInteractive Tutorial on the Cosecant Function csc x of the General Form A tutorial on exploring the cosecant function of the general form given by \( f(x) = a \csc( b x + c ) + d \) is presented. An interactive app is used … WebThe cofunction of an angle is defined as the trigonometric function of the complement of that angle. Since the given angle 55.3 degrees is acute, its complement is 90 - 55.3 = 34.7 degrees. The cofunctions of an angle are related to its original trigonometric functions as follows: sin(x) = cos(90 - x) cos(x) = sin(90 - x) tan(x) = cot(90 - x) simon marian hoffmann