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This content discusses the properties of homogeneous systems in linear algebra, addressing whether they always possess an infinite number of solutions. It evaluates the truth of this statement, explaining that homogeneous systems may have a unique solution or infinitely many solutions, while always guaranteeing at least one solution. Additionally, the content explores the dot product of vectors, particularly focusing on the outcome for perpendicular vectors. It also guides readers through solving a linear system using the Gauss-Jordan elimination method (GJE).
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Homogeneous systems always have infinite number of solutions False or True ? False H-systems may have either a unique solution or infinite number of solutions
Homogeneous systems always have at least one solution False or True ? True
Find the dot product Answ
What is the dot product of two perpendicular vectors equal to ? Answ
Find Note that Answ