1.1.50 Vector Algebra
Condition: a) indicate two different bases of space \ (\ mathbb {r}^{4} \). b) Find the orthonomated basis of the subspace of the solutions of the homogeneous system of linear equations \ (\ left \ {\ begin {array} {c} x_ {1}+x_} -x_ {3} = 0 \\ -2 x_ {1} -6 x_ {2} +2 +2 +2 +2 +2 X_ {3} = 0 \ END {Array} \ Right.
Vector Algebra is a Branch of Algebra That Studies Linear Operations on Vectors and Their Geometric Properties. In the Security You Will Find Problems on the Decomposition of Vectors, Scalar, Vector and Mixed Products, Coordinates of Vectors in Different Bases and Much More.