what is different between determinant and matrix
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Determinant has a definite value but matrix doesnt not have a value.
drash:
can you give me example
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In modern terminology, a matrix is a representation of a linear mapbetween finite-dimensional spaces in a specific basis, and the determinant is a homomorphism from the general linear group (the group of invertiblematrices) to the multiplicative group of the underlying field, typically the real or complex numbers.
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