Linear Algebra: Matrices Part II Target Audience: High School Students, College Freshmen and Sophomores, Class 11/12 Students in India preparing for ISC/CBSE and Entrance Examinations like the IITJEE, Anyone else who needs this Tutorial as a reference!
In this tutorial, we introduce a few solved problems to help you understand the concepts introduced in PartI. Here are some quick notes on the kind of problems explained in this tutorial : Q: In an upper triangular matrix n×n, minimum number of zeros is ... ? Q: ^{2}^{n}^{1} Q: Q: Q: Q: Q: Q: Finding the circumstances under which a matrix will be invertible. Q: Under what conditions does the inverse of a diagonal exist? Q: Find all the matrix which commute with a given matrix. Q: Compute the inverse of a matrix. Q: Using elementary row transformations find the inverse of the matrix. Q: Nth power of a matrix Q: Systems of recurrence relations Q: Rank of a matrix Q: is also invertible and (IBA)^{1}^{1} References: 1. Linear Algebra by Kenneth Hoffman and Ray Kunze 2. Linear Algebra by K. R. Matthews, University Of Queensland 3. Mathematics by Amit M Agarwal 4. Mathematics by M.L Khanna Tutorial with Solved Problems :You might like to take a look at some of our other Linear Algebra tutorials :

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