If L is a line in 2-space or 3-space that passes through the points A and B, then the distance from a point P to the line L is equal to the length of the component of the vector AP that is orthogonal to the vector AB. L. B Use the method above to find the distance from the point P(-3, 1, 11) to the line through A(1, 1,0) and B(-2,3, –4). NOTE: Enter the exact answer. Distance
If L is a line in 2-space or 3-space that passes through the points A and B, then the distance from a point P to the line L is equal to the length of the component of the vector AP that is orthogonal to the vector AB. L. B Use the method above to find the distance from the point P(-3, 1, 11) to the line through A(1, 1,0) and B(-2,3, –4). NOTE: Enter the exact answer. Distance
Elementary Linear Algebra (MindTap Course List)
8th Edition
ISBN:9781305658004
Author:Ron Larson
Publisher:Ron Larson
Chapter5: Inner Product Spaces
Section5.CR: Review Exercises
Problem 13CR
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Question 6*
![If L is a line in 2-space or 3-space that passes through the points A and
B, then the distance from a point P to the line L is equal to the length
of the component of the vector AP that is orthogonal to the vector AB.
L.
В
Use the method above to find the distance from the point P(-3,1,11)
to the line through A(1, 1,0) and B(-2,3, –4).
NOTE: Enter the exact answer.
Distance
Type here to search](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fcba10b5d-2c06-451f-a602-f7117db6261f%2Ffb1a1aa7-0189-49e7-b351-8ecd3a5f21ca%2Foetltb5_processed.jpeg&w=3840&q=75)
Transcribed Image Text:If L is a line in 2-space or 3-space that passes through the points A and
B, then the distance from a point P to the line L is equal to the length
of the component of the vector AP that is orthogonal to the vector AB.
L.
В
Use the method above to find the distance from the point P(-3,1,11)
to the line through A(1, 1,0) and B(-2,3, –4).
NOTE: Enter the exact answer.
Distance
Type here to search
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