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Linear Algebra (1.25-26.PKN25/M)

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Assume that   is an orthonormal basis of  and the vector has in this basis coordinates . In the field provided, enter the numerical value of

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Assume that ,   and   is an orthonormal basis of and . Which of the below can be the coordinate vector of in this basis:

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Choose all vectors from the list below that are orthogonal to the two vectors and 

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Find the vector(s) from the list below that is the closest one to the vector in the Euclidean norm:
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Assume that is a -dimensional subspace of and is the matrix of the orthogonal projector of  onto . Which of the statements below are always true?

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If rows of a matrix form an orthonormal set, then is the identity matrix 
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If denotes the orthogonal projector onto a subspace of , then, for every , the vector is orthogonal to
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In , if lies in the first quadrant and lies in the third quadrant, then cannot be positive
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If denotes the orthogonal projection onto a subspace , then is orthogonal to every vector of
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In the vectors of norm whose initial points are at the origin have terminal points lying on the -dimensional sphere of radius centered at the origin.
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