Question: 12. Find the solution vectors u and v such that the solution space is the set of all linear combinations of the form su

12. Find the solution vectors u and v such that the solution space is the set of all linear combinations of the form su + tv. X1 -4 x2 +X3 - 20 x4 = 0 X, +2 x2 +X3 + 10 x4 - 0 X1 + X2 +X3 + 10 x4 = 0 The solution vectors are u= and v = such that x= su +tv, x3=s and x4=t, where s and t are real numbers.
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