If \overline{ {\a}}=\overline{\ov{i}}+3 \overline{ {\j}}+13 \overline{ {\k}} and \overline{ {\b}}=2 \overline{ {\i}}-4 \overline{ {\j}}+3 \overline{ {\k}} are two vectors, then the component vector of a perpendicular to \overline{b} is

\overline{ {\i}}-\overline{ {\j}}-2 \overline{ {\k}}

3 \overline{ {\i}}+3 \overline{ {\j}}+2 \overline{ {\k}}

\overline{ {\i}}+7 \overline{ {\j}}+10 \overline{ {\k}}

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

AP EAPCET 16th May 2023 Shift 2 Solved Paper

Section: Mathematics

Question : 32 of 160

Marks: +1, -0

If a=i+3j+13k and b=2i−4j+3k are two vectors, then the component vector of a perpendicular to b is

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