Let \overline{ {\OA}}=\overline{ {\i}}+2 \overline{ {\j}}-2 \overline{ {\k}} and \overline{ {\OB}}=-2 \overline{ {\i}}-3 \overline{ {\j}}+6 \overline{ {\k}} be the position vectors of two points {\A} and B. If {\C} is a point on the bisector \angle A O B and O C=\sqrt{42}, then \overline{O C}=

4 \overline{ {\i}}-\overline{ {\j}}+5 \overline{ {\k}}

\overline{ {\i}}+5 \overline{ {\j}}+4 \overline{ {\k}}

5 \overline{ {\i}}+4 \overline{ {\j}}+\overline{ {\k}}

\overline{ {\i}}-4 \overline{ {\j}}+5 \overline{ {\k}}

AP EAPCET 15th May 2023 Shift 2 Solved Paper

Section: Mathematics

Question : 30 of 160

Marks: +1, -0

Let OA=i+2j−2k and OB=−2i−3j+6k be the position vectors of two points A and B. If C is a point on the bisector ∠AOB and OC=√42, then OC=

Go to Question:

Prev Question

Next Question