A line l passing through the origin is perpendicular to the lines l1:(3+t)i^+(−1+2t)j^+(4+2t)k^,∞<t<∞,l2:(3+s)i^+(3+2s)j^+(2+s)k^,∞<t<∞ then the coordinates of the point on l2 at a distance of 17 from the point of intersection of \displaystyle{l}&{l}_{{1}} is/are:

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A line {l} passing through the origin is perpendicular to the

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A line $l$ passing through the origin is perpendicular to the lines $l_{1} : (3 + t) \hat{i} + (- 1 + 2 t) \hat{j} + (4 + 2 t) \hat{k}, \infty < t < \infty, l_{2} : (3 + s) \hat{i} + (3 + 2 s) \hat{j} + (2 + s) \hat{k}, \infty < t < \infty$ then the coordinates of the point on $l_{2}$ at a distance of $17$ from the point of intersection of \displaystyle{l}&{l}_{{1}} is/are:

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Daniel Discussed

A line

l

passing through the origin is perpendicular to the lines

l_{1} : (3 + t) \hat{i} + (- 1 + 2 t) \hat{j} + (4 + 2 t) \hat{k}, \infty < t < \infty, l_{2} : (3 + s) \hat{i} + (3 + 2 s) \hat{j} + (2 + s) \hat{k}, \infty < t < \infty

then the coordinates of the point on

l_{2}

at a distance of

17

from the point of intersection of \displaystyle{l}&{l}_{{1}} is/are:

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Question Text	A line $l$ passing through the origin is perpendicular to the lines $l_{1} : (3 + t) \hat{i} + (- 1 + 2 t) \hat{j} + (4 + 2 t) \hat{k}, \infty < t < \infty, l_{2} : (3 + s) \hat{i} + (3 + 2 s) \hat{j} + (2 + s) \hat{k}, \infty < t < \infty$ then the coordinates of the point on $l_{2}$ at a distance of $17$ from the point of intersection of \displaystyle{l}&{l}_{{1}} is/are:
Answer Type	Video solution: 1
Upvotes	150