Let {\O} be the origin and the position vector of {\A} and B be 2 \stackrel{\^}{i}+2 \stackrel{\^}{j}+\stackrel{\^}{k} and 2 \stackrel{\^}{i}+4 \stackrel{\^}{j}+4 \stackrel{\^}{k} respectively. If the internal bisector of \angle A O B meets the line A B at {\C}, then the length of {\OC} is [29-Jan-2024 Shift 1]

Three Dimensional Geometry Part 3

Section: Mathematics

Question : 11 of 100

Marks: +1, -0

Let O be the origin and the position vector of A and B be 2

and 2

respectively. If the internal bisector of ∠AOB meets the line AB at C, then the length of OC is

[29-Jan-2024 Shift 1]

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