How to Graph Inverse Trigonometric Functions?
We can plot diagrams of different inverse trigonometric functions with a range of their principal values. Learn how to plot diagrams of inverse trigonometric functions by the following step-by-step guide.
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Inverse trigonometric functions are also called arc functions. Just like trigonometric functions, we can also display diagrams of inverse trigonometric functions.
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A step-by-step guide to inverse trigonometric functions graph
We can plot diagrams of different inverse trigonometric functions with their range of principal values. Here, we select the random values for \(x\) in the domain of the corresponding inverse trigonometric functions.
Arcsine function
The Arcsine function, or inverse sine function, also known as \(sin^{-1}x\), is the inverse of the sine function. The diagram of the sine inverse function is as follows:
Arccosine function
The Arccosine function, or inverse cosine function, also known as \(cos^{-1} x\), is the inverse of the cosine function. The diagram of the cos inverse function is as follows.
Arctangent function
The Arctangent function, or inverse tangent function, also displayed by \(tan^{-1} x\), is the inverse of the tan function. The graph of the tan inverse function is as follows. For education statistics and research, visit the National Center for Education Statistics.
Arccotangent function
The Arccotangent function or inverse cotangent function, also shown as \(cot^{-1} x\), is an inverse of the cotangent function. The graph of the cot inverse function is as follows. For education statistics and research, visit the National Center for Education Statistics.
Arcsecant function
The Arcscant function, or inverse sequence function, also denoted by \(sec^{-1} x\), is the inverse of the secant function. The diagram of the inverse sec function is as follows.
Arccosecant function
The Arccosecant function, or inverse cosecant function, also known as \(cosec^{-1} x\), is the inverse of the cosecant function. The inverse function diagram of cosec is as follows.
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