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In Exercises $1-6,$ determine if the set of points is affinely dependent. (See Practice Problem $2 . )$ If so, construct an affine dependence relation for the points. $$\left[\begin{array}{l}{2} \\ {1}\end{array}\right],\left[\begin{array}{l}{5} \\ {4}\end{array}\right],\left[\begin{array}{l}{-3} \\ {-2}\end{array}\right]$$

Affine independent.

Calculus 3

Chapter 8

The Geometry of Vector Spaces

Section 2

Affine Independence

Vectors

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you wanna check if the points ve worn you called. So sue one V two equal to 54 Victory equal to minus three minus two. We want to check if this is a finally dependents or independence. So it computes Vite! Sue Miners v Juan, which in this case of the 33 on their victory Miners v Juan, which is minus aids My No. Six. From here, we can see that they are both points. They're both points are not multiple of each other. They're not more people off itch. All the is they don't form a linearly. Independent sets independence sets. This would imply that deer off finally independence.

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