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Plus Two Maths | Matrices | Chapter 3 | Oneshot | Exam Winner

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Master your Plus Two Maths with our detailed "Plus Two Maths | Matrices | Chapter 3 | Oneshot" video! This session covers all the essential concepts, formulas, and problemsolving techniques for matrices, ensuring you are fully prepared for your exams. Join us in this engaging and comprehensive lesson, part of our Exam Winner series, designed to help you achieve top marks.

Don't miss out on this crucial study resource! . Elevate your understanding and ensure success with Exam Winner! ✏

Make sure to watch the entire video to grasp the full chapter and boost your Maths skills!

00:00:00 Introduction
00:03:16 Chapter Topics
00:05:37 Uyare Batch Features
00:07:58 Matrix & Order
00:17:07 Notation of Matrix
00:23:17 NCERT Example 2 If a matrix has 8 elements, what are the possible orders it can have?
00:25:02 PYQ Construct a Matrix
00:27:11 NCERT Example 3 Construct a 3×2 matrix whose elements are given by aij =1|i−3j|/2
00:31:40 Type of Matrices
00:33:06 Types of Square Matrices (Diagonal, Scalar, Identity)
00:37:42 Equality of Matrices (equal matrix)
00:38:50 State Previous Year Question (Equal matrices)
00:42:41 CBSE Previous Year Question
00:44:08 Question
00:46:30 NCERT Example 4
00:50:20 Operation: Addition of Matrices
00:52:53 Properties of Matrix Addition
00:53:55 Scalar Multiplication
00:55:49 Break
00:57:50 Question
1:00:31 PYQ
1:06:16 Question
1:08:14 PYQ
1:09:57 NCERT Example 6
1:13:53 Matrix Multiplication (Very Important)
1:21:58 Questions
1:25:47 PYQ Find A^2 (Square of a matrix)
1:31:29 CBSE PYQ
1:36:12 PYQ
1:38:45 Transpose of Matrix
1:41:02 Properties of Transpose
1:42:25 NCERT Example 21 (Verify that Question)
1:47:05 CBSE PYQ
1:48:33 Symmetric & Skew Symmetric Matrix
2:00:38 Theorem 2 (Very Important) A=1/2((A+A’)+(AA’))
2:05:23 NCERT Example 22 (Express a square matrix as sum of symmetric and skew symmetric matrices)
2:12:15 Prove that elements of main diagonals of skew symmetric matrix are all zero
2:16:20 Question
2:18:37 PYQs
2:26:21 Invertible Matrices (Inverse of Matrix)

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