If \(\left[ {\begin{array}{*{20}{c}} x&{ - 3i}&1\\ y&1&i\\ 0&{2i}&{ - i} \end{array}} \right] = 6 + 11i\), then what are the values of x and y respectively?

If \(\left[ {\begin{array}{*{20}{c}} x&{ - 3i}&1\\ y&1&i\\ 0&{2i}&{ -

1.	If \(\left[ {\begin{array}{*{20}{c}} x&{ - 3i}&1\\ y&1&i\\ 0&{2i}&{ - i} \end{array}} \right] = 6 + 11i\), then what are the values of x and y respectively?
A.	-3, 4
B.	3, 4
C.	3, -4
D.	-3, -4
Answer» B. 3, 4

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If \(\left[ {\begin{array}{*{20}{c}} x&{ - 3i}&1\\ y&1&i\\ 0&{2i}&{ - i} \end{array}} \right] = 6 + 11i\), then what are the values of x and y respectively?

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