Duration: 16:14

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A line \(l\) passing through the origin is perpendicular to the lines
 \(l_{1}:(3+t)\hat{i}+(-1+2t)\hat{j}+(4+2t)\hat{k}, -\infty < t < \infty\),
 \(l_{2} : (3+2s)\hat{i}+(3+2s)\hat{j}+(2+s)\hat{k}, -\infty< t < \infty\), 
Then, the coordinate(s) of the point(s) on \(l_{2}\) at a distance of \(\sqrt{17}\) from the point of  intersection of \(l\) and \(l_{1}\)is (are)
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