Course website: https://www.adampanagos.org/ala-applied-linear-algebra

In this problem we work with the vectors v1 and v2 and determine if the set {v1, v2} spans R2.

If the set of vectors {v1,v2} spans R2, then ANY vector from R2 can be written as a linear combination of these vectors. To see if this is true, an arbitrary vector from R2 is selected an and an augmented matrix is constructed and solved.

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