The vectors \[\hat{i}-2x\hat{j}-3y\hat{k}\] and \[\hat{i}+3x\hat{j}+2y\hat{k}\] are orthogonal to each other. Then the locus of the point (x, y) is

The vectors \[\hat{i}-2x\hat{j}-3y\hat{k}\] and \[\hat{i}+3x\hat{j}+2y

1.	The vectors \[\hat{i}-2x\hat{j}-3y\hat{k}\] and \[\hat{i}+3x\hat{j}+2y\hat{k}\] are orthogonal to each other. Then the locus of the point (x, y) is
A.	Hyperbola
B.	Ellipse
C.	Parabola
D.	Circle
Answer» E.

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The vectors \[\hat{i}-2x\hat{j}-3y\hat{k}\] and \[\hat{i}+3x\hat{j}+2y\hat{k}\] are orthogonal to each other. Then the locus of the point (x, y) is

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