Polpak I need ur help, I'm done with most of this problem, just need to know what to do at the end..

Question

anonymous · Answer

If they are all orthogonal to each other, and they are all normalized vectors, then it's an orthonormal basis.

bahrom7893 · Answer

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bahrom7893 · Answer

Not that problem it's a different one.. that's not all yet.. hold on

bahrom7893 · Answer

attachment

anonymous · Answer

Sorry, just looking over your work.

bahrom7893 · Answer

kk its fine just let me know when u're done and what i did wrong/ need to do..

anonymous · Answer

Ok, so you have your orthonormal vectors.. Put them in a set, and that's an orthonormal basis.

anonymous · Answer

As far as I can see, it's correct.

bahrom7893 · Answer

wait what set? like what? just write them out as:
{ u1, u2, u3, u4}

anonymous · Answer

yep.

bahrom7893 · Answer

okay thanks a LOT FOR UR HELP POLPAK! I am proud i joined u guys btw.. and I gotta get goin bye and thanks again =)!

anonymous · Answer

I see that. Congratulations I guess ;)

Not sure if it's 'better' to be a moderator or not.