- #1

- 50

- 0

in R^n with vector equation x = p + su + tv , s, t ∈ R . Prove that

p is a solution to the nonhomogeneous system Ax = b , and that

u and v are both solutions to the homogeneous system Ax = 0 .

(Hint Try choices of s and t).

Should I start from A(p + su + tv) = b? If yes, what should I do from here? If no, where should I start?