Recent content by Spectos

Ok, I was forgetting/missing to use the equation when getting the norm or mag to normalize at the end. I think I am good. Thanks for all the quick help.

Then maybe I am reading too far into. I am just not sure how the dot product equation in the beginning of question is utilized. As in after I convert \vec{u_1}, \vec{u_2}, \vec{u_3}. So do I just plug in the new normalized \vec{u_1}, \vec{u_2}, \vec{u_3} and then use \vec{u_1} = \vec{v_1}...

Homework Statement Let R^3 have the inner product <u, v> = u1v1 + 2u2v2 + 3u3v3. Use the Gram-Schmidt process to convert u1=(1,1,1), u2 = (1,1,0), u3 = (1,0,0) into a normal orthonormal basis Homework Equations I know the process for the orthonomoral converasion. I have no problem...