MCQ
If the straight lines $\vec r=$$(1,2,3)+k(\lambda ,2,3),k \in R$ and $\vec r=$$(2,3,1) +k(3,\lambda ,2),k \in R$ intersect at a point , then the interger $\;\lambda $ is equal to .
- ✓$-5$
- B$5$
- C$2$
- D$-2$
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(where $C$ is a constant of integration)
${L_1}:\bar r = \hat i + \hat j + \lambda \left( {\hat i + \hat j - \hat k} \right)$
${L_2}:\bar r = \hat j + \hat k + \mu \left( {\hat j + 2\hat k - \hat i} \right)$ equal to