![SOLVED: a. (4 points) Show that the given vectors form an orthogonal basis for R3 3 -3 Lo V2 V3 b. (6 points) Express W as a linear combination of these basis SOLVED: a. (4 points) Show that the given vectors form an orthogonal basis for R3 3 -3 Lo V2 V3 b. (6 points) Express W as a linear combination of these basis](https://cdn.numerade.com/ask_images/af64f1e09395420eb9868da040c54a66.jpg)
SOLVED: a. (4 points) Show that the given vectors form an orthogonal basis for R3 3 -3 Lo V2 V3 b. (6 points) Express W as a linear combination of these basis
![SOLVED: Determine whether S is a basis for R3 . s= (8,3,1) 1, 2,0), (14,12,6) S is a basis for R3 S is not a basis for R3 If S is a SOLVED: Determine whether S is a basis for R3 . s= (8,3,1) 1, 2,0), (14,12,6) S is a basis for R3 S is not a basis for R3 If S is a](https://cdn.numerade.com/ask_images/08523de742554834a9df77f998a32a6d.jpg)
SOLVED: Determine whether S is a basis for R3 . s= (8,3,1) 1, 2,0), (14,12,6) S is a basis for R3 S is not a basis for R3 If S is a
![SOLVED: Let T : R3 1 R3 be linear transformation such that T(z,y, 2) (0 *6*x) Give a basis for the image of T and state its dimension: ji. Give a basis SOLVED: Let T : R3 1 R3 be linear transformation such that T(z,y, 2) (0 *6*x) Give a basis for the image of T and state its dimension: ji. Give a basis](https://cdn.numerade.com/ask_images/8affdfc5d2c04975a152ce516edd6275.jpg)
SOLVED: Let T : R3 1 R3 be linear transformation such that T(z,y, 2) (0 *6*x) Give a basis for the image of T and state its dimension: ji. Give a basis
![linear algebra - Find a basis for R^3 if and only if k does not equal __ - Mathematics Stack Exchange linear algebra - Find a basis for R^3 if and only if k does not equal __ - Mathematics Stack Exchange](https://i.stack.imgur.com/32gmi.png)