How Do You Calculate the Distance Between Two Vectors?

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Homework Help Overview

The discussion revolves around calculating the distance between two vectors represented in component form, specifically in three-dimensional space.

Discussion Character

  • Exploratory, Conceptual clarification

Approaches and Questions Raised

  • The original poster inquires about the easiest method to determine the distance between two vectors. Some participants reference previous discussions for potential answers, while others acknowledge realizations about the relationship between vector subtraction and distance.

Discussion Status

The conversation includes acknowledgment of insights regarding the calculation of distance through vector subtraction. However, there is no explicit consensus or detailed exploration of the underlying concepts at this stage.

Contextual Notes

Participants appear to be referencing prior discussions or posts, indicating that there may be additional context or information that is not fully present in this thread.

cscott
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I have two vectors in the form [tex]\vec{v} = v_x \^{i} + v_y \^{j} + v_z \^{k}[/tex]. What's the easiest way to find the distance between them?
 
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Err, goto yuor other post, the answer is there.

The distance of two vectors (expressed in their components [tex](v_x,v_y,v_z)[/tex]) is just the magnitude of the vector you get after subtracting them. You are doing this in your other post.



marlon
 
yeah I just realized this but you beat me to it:blushing:
 
cscott said:
yeah I just realized this but you beat me to it:blushing:
no problemo amigo

marlon
 

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