The number of real values of for which the lines and are coplanar

MATHEMATICS · Subjective · CBSE · Mathematics · Three-Dimensional Geometry · Three-Dimensional Geometry

Problem

The number of real values of kk for which the lines x1=y−1k=z−1\frac{x}{1} = \frac{y-1}{k} = \frac{z}{-1} and x−k2k=y−k3k−1=z−2k\frac{x-k}{2k} = \frac{y-k}{3k-1} = \frac{z-2}{k} are coplanar, is

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