SSLC Maths - Circles - Onam Exam Special | Full Revision | Xylem SSLC

#sslcmaths #xylem_learning #circles

In this video, we delve into the fascinating world of circles and their proofs in SSLC Maths. Circles form an integral part of geometry, and understanding their properties and proofs is crucial for excelling in this subject. Throughout the video, we will break down various circle proofs and explain them in a simple and comprehensive manner.

Firstly, we will explore the proofs related to angles in a circle, including inscribed angles, central angles, and their corresponding arcs. Understanding these fundamental principles will help in solving complex circle problems with ease.

Next, we will dive into tangents and their properties in circles. We will discuss how to prove theorems associated with tangents, such as the lengths of tangents from a point to a circle and the tangents to circles from an external point.

Furthermore, the video will cover cyclic quadrilaterals and proofs related to them. We will examine the properties of cyclic quadrilaterals and demonstrate how to use these properties in circle proofs.
Whether you are a student preparing for an exam or someone simply interested in the beauty of circles, this video will provide you with a solid foundation in circle proofs in SSLC Maths. So, sit back, relax, and let's explore the enchanting world of circles together!

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[OshinZane]

ABCD is a cyclic quadrilateral
A+D=210
D+C=250
A+C+A+ D=180+210
=390
2A=390-180
=140
Then A=140/2=70
Angle A=70

Angle c=180-70=110(cyclic quadrilateral 's angle's sum will be 180

[SureshGNair-hujc]

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[nandananandu]

ABCD is a cyclic quadrilateral
a)<A+<C=180°
b)(<A+<C)+(<A+<D)=180+210
2A+<C+<D=390
2A+250=390
2A=390-250=140
So, <A=140/2=70°
<A+<C=180°
70+<C=180°
<C=180°-70°
=110°
<A=70° and <C=110°
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[AshwaniCk]

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