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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. P A B Use the method above to find the distance from the point P(-3, 1,5) to the line through A(1, 1,0) and B(-2,3,-4).

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. P A B Use the method above to find the distance from the point P(-3, 1,5) to the line through A(1, 1,0) and B(-2,3,-4).

Algebra & Trigonometry with Analytic Geometry
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter8: Applications Of Trigonometry
Section8.4: The Dot Product
Problem 31E
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Curren AttempemProgress 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. P A в Use the method above to find the distance from the point P(-3, 1,5) to the line through A(1, 1,0) and B(-2,3, -4).
Transcribed Image Text:Curren AttempemProgress 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. P A в Use the method above to find the distance from the point P(-3, 1,5) to the line through A(1, 1,0) and B(-2,3, -4).
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