Let {L} be a line passing through a point {A} and parallel to the vector 2 \overline{i}+\overline{j}-2 \overline{k}. Let -7 \overline{i}-5 \overline{j}+11 \overline{k} be the position vector of a point {P} on {L} such that |\overline{ {AP}}|=12. Then the position vector of {A} can be

Correct Answer is : −15i−9j+19k

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

15 \overline{i}+9 \overline{j}-19 \overline{k}

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

-15 \overline{i}-9 \overline{j}+19 \overline{k}

TS EAMCET 19-July-2022 Shift 1 Solved Paper

Section: Mathematics

Question : 31 of 160

Marks: +1, -0

Let L be a line passing through a point A and parallel to the vector 2i+j−2k. Let −7i−5j+11k be the position vector of a point P on L such that |AP|=12. Then the position vector of A can be

i+j+3k
15i+9j−19k
−i−j+3k
−15i−9j+19k

Validate

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