SOLUTION: hello pleases can you help me with this question. Let u and v be non-zero vectors in R3 in standard position. Prove that If u and v are of length r cm each, where r ∈ R and

Algebra ->  Linear-equations -> SOLUTION: hello pleases can you help me with this question. Let u and v be non-zero vectors in R3 in standard position. Prove that If u and v are of length r cm each, where r ∈ R and       Log On


   



Question 1123138: hello pleases can you help me with this question. Let u and v be non-zero vectors in R3 in standard position. Prove that If u and v are of length r cm each, where r ∈ R and r > 0, then their tips lie on the surface of a sphere of radius r cm. thanks
I said that u=rcm and v=rcm therfore u=v
sinc R^3 has three spaces (v, u,x)
then v=r
u=r
and r=x
becuses they are all eqivulent.
is this right thanks










Answer by ikleyn(52786) About Me  (Show Source):
You can put this solution on YOUR website!
.
What you said is wrong.