Given any two affine lines in R^3, prove that there is a Euclidean isometry sending one to the other. Prove the same for affine planes.

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Chapter2: Second-order Linear Odes
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Given any two affine lines in R^3,
prove that there is a Euclidean
isometry sending one to the
other. Prove the same for affine
planes.
Transcribed Image Text:Given any two affine lines in R^3, prove that there is a Euclidean isometry sending one to the other. Prove the same for affine planes.
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