Circles | Introduction | Chapter 9 | SEED 2024-2025

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00:04 - Introduction to Circles in Chapter 9 for Class 9. 00:47 - Understanding the center, radius, and diameter of a circle. 02:40 - Introduction to chords, diameters, and arcs in circles. 03:48 - Understanding arcs and sectors in circles. 05:35 - Understanding major and minor segments in a circle. 06:31 - Understanding chords and angles in circles. 08:18 - Two equal chords create equal angles at the circle's center. 09:09 - Equal angles subtended by equal chords signify equal chords in circles. 10:57 - Understanding perpendicular lines and bisecting chords in a circle. 11:57 - Perpendicular from center bisects the chord into equal parts. 14:08 - Understanding the conditions for two circles to be identical. 15:04 - Equal chords in circles are equidistant from the center. 17:23 - Understanding angles formed by points and arcs. 18:12 - The central angle is always double any inscribed angle in a circle. 20:05 - Understanding circle angles related to arcs and remaining parts. 20:58 - Understanding angles related to circles and semicircles. 22:41 - Understanding minor and major segments in a chord circle. 23:34 - Explains the equality of angles formed in the same segment. 25:12 - Understanding equal angles formed by points on a line segment. 26:05 - Understanding cyclic points in a circle. 27:48 - Understanding cyclic quadrilaterals with vertices on a circle. 28:44 - Opposite angles of a cyclic quadrilateral sum to 180°. 30:30 - Equal chords create equal angles at the center of a circle. 31:24 - Understanding the relationship between chords and perpendicular lines in circles. 33:00 - Understanding circle geometry: equal distances and angles. 33:54 - Angles in segments of a circle are equal and consistent. 35:33 - Understanding theorems reduces the need for rote memorization.

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Hello ma'am,I am big fan of your vidoes and i have watched all your 9 th grade math videos.While explaining theorem 9.5, we should consider the perpendicular distance from the center and not the distance from the centre point to the chord (radius) .In the example given AB =DC if only OX=OY(perpendiculars ) . If i am wrong ...sorry ma'am

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21:31 sorry to be that guy but the theorem is actually based on the hemisphere of the circle rather than it's semi-circle It has been improvised as a 3rd dimensional figure in the theorem

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30:30 recape