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The direction cosines of two lines are l1, m1, n1 and l2, m2, n2, then direction ratios of the line perpendicular to both lines are

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Important Questions on Three Dimensional Geometry

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The direction cosines of a line perpendicular to lines whose direction ratios are 2, 1, -3 and 1, -2, 1 are
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The direction cosines of a line that are perpendicular to the lines with direction ratios 4, 1, 3 and 2, -3, 1 are
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If cosα, cosβ, cosγ are the direction cosines of a vector a, then cos2α+cos2β+cos2γ is equal to
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A line AB in three-dimensional space makes angles 45° and 120° with the positive X-axis and the positive Y-axis respectively. If AB makes an acute angle θ with the positive Z-axis, then θ equals 
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If a line makes angles 120° and 60° with the positive directions of X and Z-axes, respectively, then the angle made by the line with positive Y-axis is