Let a→=i^+j^ and b→=2i^−k^ then the point of intersection of the lines r→×a→=b→×a→ and r→×b→=a→×b→ is
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a
(3,- 1, 1)
b
(3, 1, -1)
c
(-3,1, 1)
d
(-3,- 1, -1)
answer is B.
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Detailed Solution
let r→×a→=b→×a→ ⇒(r→−b→)×a→=0→⇒r→=b→+ta→Similarly, other line r→=a→+kb→ where t and k are scalars.now a→+kb→=b→+ta→⇒ t=1,k=1∴ r→=a→+b→=i^+j^+2i^−k^=3i^+j^−k^i.e. (3, 1, -1)