Let {L} be a line passing through the points 2 \overline{i}+3 \overline{j}+8 \overline{k} and \overline{i}+6 \overline{j}+4 \overline{k}. Let {P} be a plane passing through -5 \overline{i}+19 \overline{j}-14 \overline{k} and parallel to the vectors \overline{i}-\overline{j}+\overline{k} and \overline{i}-2 \overline{j}+3 \overline{k}. If {L} meets the plane {P} at a point {A}, then the position vector of {A}, is

Correct Answer is : −i+12j−4k

-\overline{i}-12 \overline{j}+4 \overline{k}

-\overline{i}+12 \overline{j}-4 \overline{k}

\overline{i}-12 \overline{j}-4 \overline{k}

\overline{i}+12 \overline{j}+4 \overline{k}

TS EAMCET 20-July-2022 Shift 1 Solved Paper

Section: Mathematics

Question : 31 of 160

Marks: +1, -0

Let L be a line passing through the points 2i+3j+8k and i+6j+4k. Let P be a plane passing through −5i+19j−14k and parallel to the vectors i−j+k and i−2j+3k. If L meets the plane P at a point A, then the position vector of A, is

−i−12j+4k
−i+12j−4k
i−12j−4k
i+12j+4k

Validate

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