Question:

Determine whether S= ((7, 6, 3), (0, 6, 3), (0, 0, 3)) is a

Last updated: 8/14/2022

Determine whether S= ((7, 6, 3), (0, 6, 3), (0, 0, 3)) is a

Determine whether S= ((7, 6, 3), (0, 6, 3), (0, 0, 3)) is a basis for R³. If it is, write (28, 18, 21) as a linear combination of the vectors in u= a. S is a basis for R³ and b. S is a basis for R³ and c. S is a basis for R³ and d. S is a basis for R³ and u=4(7,6, 3)-(0, 6, 3)-4(0, 0, 3)=(28, 18, 21). e. S is not a basis for R³. =-4(7, 6, 3) + (0, 6, 3)+4(0, 0, 3)=(28, 18, 21). = 4(7, 6, 3)-(0, 6, 3) +4(0, 0, 3)=(28, 18, 21). =-4(7,6, 3) + (0, 6, 3)-4(0, 0, 3)=(28, 18, 21).