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Sin inverse
Cos inverse
Cot inverse
Sec inverse
Cosec inverse
Calculate Tan value
Hyperbolic Tan value
Inverse Hyperbolic Tan value
Embark on a journey into trigonometry as we explore the tan inverse function, often denoted as or arctan. This blog aims to unravel the mysteries behind finding the tan inverse value for a given angle, providing insights into its application and relevance.
Tan inverse is the inverse function of the tangent trigonometric function. In simple terms, it helps us find the angle whose tangent is a given value.
For an angle θ in degrees or radians: tan Angle whose tangent is (θ) = Angle whose tangent is θ
The domain of tan inverse is all real numbers R.
The range of tan inverse is from , in radians or (-, ).
Here's a quick reference for tangent values:
Tan Value | Tan) |
---|---|
0 | |
1 | or |
or |
Determine the tangent value for which you want to find the angle.
Use the tan inverse formula: = Angle whose tangent is θ.
Plug the tangent value into the formula and evaluate to find the angle.
Ensure you use the correct unit, whether degrees or radians, for the result.
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This calculator will help you find a given value's tan inverse.
In the given input boxes, you have to input the value.
After clicking on the Calculate button, a step-by-step solution will be displayed on the screen.
You can access, download, and share the solution.
Find the value of tan ?
tan = or
Find the value of tan ?
tan = -tan = or
tan inverse can produce positive and negative values depending on the input.
Yes, tan inverse is often denoted as or arctan.
The tan inverse of 0 is 0.
Yes, tan inverse is periodic with a period of π.
Tan inverse finds applications in physics, engineering, and computer science, particularly in calculating angles and rotations.
In robotics, the tan inverse is crucial for calculating the angles of joints in robotic arms, ensuring precise and controlled movements.
Navigating the tan inverse function opens doors to understanding angles from a different perspective. Its simplicity and practical applications make it an indispensable tool in various fields. As we demystify the process of finding the inverse values, we gain valuable insights into its significance in solving real-world problems involving angles and rotations. Whether in engineering or mathematics, tan inverse proves to be a guiding light, empowering us to navigate the complexities of trigonometry with confidence.
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