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ck22286
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Help! (Euclidean three space)
Given the Euclidean three space R3and if L is a rotation about the origin, can you prove a situation when L([tex]\vec{v}[/tex])=[tex]\lambda[/tex] [tex]\vec{v}[/tex] and neither lambda or vector v equal zero
I understand that it is a full rotation of 2 pi but I do not know exactly how to prove it.
Homework Statement
Given the Euclidean three space R3and if L is a rotation about the origin, can you prove a situation when L([tex]\vec{v}[/tex])=[tex]\lambda[/tex] [tex]\vec{v}[/tex] and neither lambda or vector v equal zero
Homework Equations
The Attempt at a Solution
I understand that it is a full rotation of 2 pi but I do not know exactly how to prove it.