\overline{c} is a vector along the bisector of the internal angle between the vectors \overline{a}=4 \overline{i}+7 \overline{j}-4 \overline{k} and \overline{b}=12 \overline{ {\i}}-3 \overline{ {\j}}+4 \overline{ {\k}}. If the magnitude of \overline{c} is 3 \sqrt{13} then \overline{c}= [AP EAPCET 21 May 2024 Shift 1]

5 \overline{i}-8 \overline{j}+2 \sqrt{2} \overline{k}

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

\overline{i}-10 \overline{j}+4 \overline{k}

2 \sqrt{2 i}+5 \overline{j}-8 \overline{k}

AP EAPCET 21 May 2024 Shift 1 Solved Paper

Section: Mathematics

Question : 30 of 160

Marks: +1, -0

c is a vector along the bisector of the internal angle between the vectors a=4i+7j−4k and b=12i−3j+4k. If the magnitude of c is 3√13 then c=

[AP EAPCET 21 May 2024 Shift 1]

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