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The online csc calculator will help to find the cosecant (csc) trigonometric function for the given angle it either in degree, radian, or the pi (π) radians. So, if you are especially looking for what is csc in trigonometry, then read through the given context.
Also, here we decided to tell how to find csc trigonometry function, its common value tables, and some basics terms!
In mathematics, the CSC (cosecant) trigonometry function is the reciprocal of the sine function. When it comes to a right-angled triangle, the csc is referred to as the length of the hypotenuse divided by the length of the side that is opposite of the angle.
csc θ = hypotenuse / opposite
CSC is equal to:
csc(x) = 1 / sin(x) = sin(x)-1
Well, you could use a simple, but best csc calculator that helps to solve trig function csc (x) quickly.
In trigonometry, whenever we want to find the cosecant of angel α in a right triangle, we will apply the csc formula. Furthermore, it can also be defined as the ratio between the angle’s opposite side and the hypotenuse of a right-angled triangle.
Consequently, in simple words above mentioned formula explains that the cosecant of angle θ in any right triangle will be equal to the total length of its hypotenuse c that will be divided by its opposite side a. As well as, take help from a csc calculator for quick and accurate calculation of cosecant of an angel.
However, An Online Secant Calculator assists you to calculate the secant for the given values of a right-angled triangle.
For quick and rapid calculations that involve some common angles, you can take a look at a cosecant table. It displays the csc values for all the common angles. However, the table is given below:
|Angle (degrees)||Angle (radians)||Cosecant|
|15°||π/12||√6 + √2|
|75°||5π/12||√6 – √2|
|105°||7π/12||√6 – √2|
|165°||11π/12||√6 + √2|
|195°||13π/12||-√6 – √2|
|255°||17π/12||√2 – √6|
|285°||19π/12||√2 – √6|
|345°||23π/12||-√6 – √2|
On the other hand, if you are calculating csc on a calculator then there is no need to memorize the table as it will give you the csc value by using the cosecant formula in the blink of an eye for every entered angel.
Furthermore, An Online Arcsin Calculator helps you to calculate the and displays the result in radians and degrees.
Whenever the cosecant function for every possible angle drawn on the graph a series of repeating U-curves will be obtained as shown below:
While plotting the graph always keep in mind that the cosecant of an angle will never be in the range of -1 to 1.
There two possibilities:
Another significant factor to observe is that the curves will never cross the x-axis at an even multiple of π radians, or 180°.
A cosecant calculator will make the most accurate calculations, you need to follow these steps to check your csc trigonometry function:
This calculator will follow the csc trig formula automatically and generate the output:
We can use CSC for an angle t by utilizing the y -coordinate of the related point on the unit circle.
There are total of 6 trigonometric ratios. Out of 6, three are basic and three are derived.
Basic ratios are:
Derived ratios are:
However to calculate cosecant, give a try to csc calculator to have precise results speedily.
Trigonometry has some Basic Formulas that are given below:
Hipparchus of Nicaea is considered a father of trigonometry who designed all the basic and derived trigonometry functions.
He was also famous as a Greek astronomer, geographer, and mathematician.
You can find different careers that use csc functions to work with the relationships of distances depends on a right-triangle. Well, this is where the term triangulation takes place, so use the above calculator or csc(x) formula to verify your trig calculations!
From the source of Wikipedia: Right-angled Triangle, Radians versus Degrees, Algebraic Values.
From the source of CK-12: Cosecant functions, Definition of Cosecant, Formula for find angle.
From the source of Functions Wolfram: Cosecant function, Representation through more general functions, Definition of the cosecant function for a complex argument, Values in points.