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LFM Pure
Invariant lines and eigenvalues and vectors
Q5
OCR MEI Further Extra Pure 2020 November — Question 5
Exam Board
OCR MEI
Module
Further Extra Pure (Further Extra Pure)
Year
2020
Session
November
Topic
Invariant lines and eigenvalues and vectors
Show that \(\mathbf { f }\) is also an eigenvector of \(\mathbf { A }\).
State the eigenvalue associated with \(\mathbf { f }\). You are now given that \(\mathbf { A }\) represents a reflection in 3-D space.
Explain the significance of \(\mathbf { e }\) and \(\mathbf { f }\) in relation to the transformation that \(\mathbf { A }\) represents.
State the cartesian equation of the plane of reflection of the transformation represented by \(\mathbf { A }\).
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