Limitation and Applications of Tangent Secant Theorem
The tangent secant theorem has both applications and limitations. Below we will discuss the limitations and applications of the tangent secant theorem in detail.
Limitation of Tangent Secant Theorem
Along with the applications the tangent secant theorem has some limitations. Some of the limitations of the tangent secant theorem are listed below:
- Tangent Secant Theorem is not applicable to three-dimensional shapes.
- The tangent secant theorem does not provide any information about whether the secant and tangent are drawn from the same points.
Applications of Tangent Secant Theorem
The tangent secant theorem has multiple applications in real life. Some of these applications are listed below:
- The construction of buildings and bridges is based on the tangent secant theorem.
- The construction of statutes and pyramids are also based on the tangent secant theorem.
Some More Theorem in Geometry
Tangent Secant Theorem
Tangent Secant Theorem is the fundamental theorem in geometry. Tangent and secant are the important parts of the circle. The tangent secant theorem is used in various fields of mathematics, construction, and many more. Tangents and secants are the lines that intersect the circle at some points.
In this article, we will learn about the Tangent Secant theorem in detail along with its statement and proof. It also covers the applications and limitations of the tangent secant theorem and some solved examples of the Tangent Secant Theorem. Let’s start our learning on the topic Tangent Secant theorem.
Table of Content
- What is Tangent and Secant?
- What is Tangent Secant Theorem?
- Proof of Tangent Secant Theorem
- Limitation and Applications of Tangent Secant Theorem
- Solved Problems
- FAQs
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