Question: Let v = -10 ELELE 3 and V3 = 9 60 -12 -56 = -5 0 5 1. Determine whether or not the three

$\[\text { Let } \mathbf{v}_{1}=\left[\begin{array}{c}60 \\-12 \\-56\end{array}ight], \mathbf{v}_{2}=\left[\begin{array$

$Let \( \mathbf{v}_{1}=\left[\begin{array}{c}-15 \\ 6 \\ 14\end{array}ight], \quad \mathbf{v}_{2}=\left[\begin{array}{c}-5 \$

$\[\text { Let } \mathbf{v}_{1}=\left[\begin{array}{c}12 \\-13 \\2 \\8\end{array}ight], \mathbf{v}_{2}=\left[\begin{ar$

Let v = -10 ELELE 3 and V3 = 9 60 -12 -56 = -5 0 5 1. Determine whether or not the three vectors listed above are linearly independent or linearly dependent. Linearly Dependent If they are linearly dependent, determine a non-trivial linear relation. Otherwise, if the vectors are linearly independent, enter O's for the coefficients, since that relationship always holds. V+ V2+ V3 = 0. --8-8--8 V2 = and V3 = Linearly Independent 1. Determine whether or not the three vectors listed above are linearly independent or linearly dependent. If they are linearly dependent, determine a non-trivial linear relation - (a non-trivial relation is three numbers which are not all three zero.) otherwise, if the vectors are linearly independent, enter O's for the coefficients, since that relationship always holds. v++ [ V3 = = 0. Let v = 14 -5 Let v = 12 -13 8 V = -3 3 -1 -2 V3 = -7 1 5 P and V4= -54 57 -11 -35 Linearly Dependent 1. Determine whether or not the four vectors listed above are linearly independent or linearly dependent. If they are linearly dependent, determine a non-trivial linear relation - (a non-trivial relation is three numbers which are not all three zero.) Otherwise, if the vectors are linearly independent, enter O's for the coefficients, since that relationship always holds. V3+ V4 = 0.

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