Published by:
CGP EDU Academic Team
Published on: August 13, 2026
Show that the line whose vector equation is
is parallel to the plane
whose vector equation is
. Also, find
the distance between them.
Text Solution
Verified by ExpertsThe correct answer is:
CHECK THE SOLUTION.
Sol. The given line passes through the point having
position vector
and is parallel to vector
the given is normal to the vector
. We have 
∴
∴ Distance between line and plane = length of perpendicular from
to given plane.
.
Prepare Smarter with CGP Edu
Get practice questions, solutions, and test series in one place.
Write a Review
Share your experience with this question and solution.
Commentary
Send your comment, doubt, correction, or feedback to admin.
Similar Questions
Explore conceptually related problems
The equation of the plane passing through the points and perpendicular to planes
and , is . Fin…
The value of such that lies in the plane , is
The distance of the point (2, 1, –1) from the plane is
The perpendicular distance from origin to the plane through the point (2, 3, –1) and perpendicular …
The reflection of the point (2, –1, 3) in the plane is
The equation of the plane containing the line
is a(x – α α ) + b(y – β β ) + c(z – γ γ ) = 0, wher…