Answer to Question #325177 in Linear Algebra for Layla

Question #325177

Determine whether the vector (9,0,9) is a linear combination of the vectors

(1,1,0), (1,0,1), (2,1,1) and (0,1, −1).

Expert's answer

There is an obvious linear combination:

"(9,0,9)=0\\cdot(1,1,0)+9\\cdot(1,0,1)+0\\cdot(2,1,1)+0\\cdot(0,1,-1)."

Learn more about our help with Assignments: Linear Algebra

Comments

No comments. Be the first!

Leave a comment

Related Questions

1. Let W = {(x, y, z): y² = x + z}, Is W a subspace of R³
2. Which statement about the function in the table and the line represented by y=6y=6 is true
3. A. Let L: R3 R3 be defined by L([u₁ u₂ u3]) = [u₁ + 1, 2u₂]. Is L a linear transformation?B
4. Find a polynomial, P(x), of degree 3 with zeros of 4,1 and −1, if P(0) = 8
5. 3. The geometrical representation of a vector v =ab is an arrow starting at the origin and ending a
6. Determine whether W = {(x, y,z) | x + y + z + 1 = 0, x, y,z ∈ R} a subspace of R³ ornot?
7. The first four Hermite polynomials are f(x) = 1,g(x) = 2t, h(x) = 2−4t +t², and p(x) =6−18t+9t�