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4. Every relation from a set A to a set B can be encoded into a matrix. Conversely, any matrix whose entries are either
4. Every relation from a set A to a set B can be encoded into a matrix. Conversely, any matrix whose entries are either 0 or 1 encodes a relation. For each matrix, determine which properties the associated relation has (select all that apply). 4D. The relation encoded by the matrix below is (select all that apply). 0/3 0 0 1 0 0 1 0 0 a function an injection a surjection a bijective correspondence a reflexive relation an anti-symmetric relation a symmetric relation a transitive relation [none of the above]
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Differential Equations and Linear Algebra
Authors: Jerry Farlow, James E. Hall, Jean Marie McDill, Beverly H. West
2nd edition
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