31. Consider {0} and {1} as the basis for a vector space in C², then the natural basis for the tensor product space C² ⊗ C² has the ordered bases {00}, {10}, {01}, {11}. The tensor product of two vectors is defined from their decomposition on the bases.
What is the corresponding matrix formed by

wheredenotes the transpose.
(A)
(B)
(C)
(D)

(E)

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