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Invertible matrix
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Revision as of 17:53, May 9, 2010
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17:53, May 9, 2010
I is better than 1...
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An '''invertible matrix''' ''A'' is one that has a corresponding [[matrix]] ''B'' such that:
An '''invertible matrix''' ''A'' is one that has a corresponding [[matrix]] ''B'' such that:
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:''AB'' = ''BA'' =
1
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:''AB'' = ''BA'' =
I (I: [[identity matrix]])
A matrix is invertible if and only if it has a nonzero determinant. Only square matrices (''n'' x ''n'') are invertible.
A matrix is invertible if and only if it has a nonzero determinant. Only square matrices (''n'' x ''n'') are invertible.
FrankC
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edits