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>> No.9646110 [View]
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9646110

>taking a linear algebra test
>getting tripped up on a question asking if my previous Matrix was invertible based on it's determinant
>can't remember if det A = 0 means A it's invertible or not
>have a brain blast and remember determinants are just the fucking area of a parallelogram
>and if det A = 0 obviously there'd be no area, making the the vectors linearly dependent
>and therefore not invertible per the Invertible Matrix Theorem.

>tfw utilized different theorems and the geometric translations of all this shit to intuitively figure out a problem.
Is this where Math becomes fun? I know this is probably basic-bitch shit, but intuitively figuring out this problem was pretty satisfying.

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