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This document outlines 6 homework problems for a linear algebra class. Problem 1 asks to determine whether two matrices define cyclic linear transformations. Problem 2 covers properties of cyclic and nilpotent linear transformations. Problem 3 involves solving homogeneous and inhomogeneous systems of equations. Problem 4 is solving a system of equations over a finite field. Problem 5 proves eigenvectors with distinct eigenvalues are linearly independent. Problem 6 covers properties of eigenvectors under pow

Author

Gag Paf

Language

EN