The **inverse trigonometric function graph** is something that you will most probably encounter while you studying. You will also encounter various problems based on the concept of inverse trigonometric functions.

Here in the article ahead, we are going to make our discussion specifically on this concept of inverse trigonometric functions. So we urge you to go through the entire article in order to have a decent understanding of inverse trigonometric functions for yourself.

**Inverse Trigonometric Function Graph**

Well, most of us are aware of the trigonometric functions which are the key foundation of how trigonometry works. These functions are the sine,cosine,tangent,secant,cosecant and cotangent. So basically the inverse trigonometric functions are just the opposite of common trigonometric functions that we have just mentioned above. In general terminology, we also know the inverse trigonometric functions as the arcus or cyclometric functions.

With the inverse trigonometric functions, you can calculate the angels with the given trigonometric ratios. The major application of inverse trigonometric functions lies in the domain of engineering, navigation, physics, etc.

#### Inverse Trig Functions Graph

Well, as you might be aware the trigonometric functions are directly associated with the right angle triangle. In fact, these functions are directly responsible to calculate the various measures of the triangle. For instance when you have the two known sides of the triangle then you can calculate the third side with the help of functions.

So, basically when we talk about the inverse trigonometric functions then we get to have different functions. The inverse trigonometric functions become as arcsine,arccosine,arctangent,arccotangent,arccosecant. You can clearly observe here that why we know the inverse trigonometric functions as the “arc” functions. In a similar manner, the derivatives of the inverse trigonometric functions also change their forms.

**Graphic Representation Inverse of Trigonometric Functions**

If you are facing difficulty in understanding the inverse trigonometric functions then you can check out the graphical representation of it. It will guide you in understanding each inverse trigonometric function in a systematic manner. The graphical representation basically states the derivation of an inverse function from the straight functions.

The graphical representation, therefore, becomes extremely helpful in having a thorough understanding of trigonometric functions. For instance, the sine function in its inverse form is denoted by the cos^-1x and in a similar manner, other functions also change their forms. The graphical representation of the inverse trigonometric functions comes very handy to learn all the inverse functions.