Applications of vector dot product in physics

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Homework Help Overview

The discussion revolves around the applications of the vector dot product in physics, with an emphasis on understanding its significance and practical uses in various contexts.

Discussion Character

  • Exploratory, Conceptual clarification

Approaches and Questions Raised

  • Participants explore the definition and understanding of vectors, with suggestions to seek additional resources for clarification. There are discussions on the applications of the dot product, including its use in finding vector components and projections, as well as determining angles between vectors.

Discussion Status

The conversation is ongoing, with participants sharing insights on the applications of the dot product. Some guidance has been offered regarding resources for better understanding, and various applications are being discussed without a clear consensus on the five specific applications requested.

Contextual Notes

The original poster expresses uncertainty about vectors and seeks advice on presenting applications of the dot product, indicating a need for foundational understanding before delving into specific applications.

Laossi
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I have to present shortly five applications of vector dot product in physics, for example: W=F*s. I am not quite clear about vectors, so could someone advise me.
 
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How much do you know already? Depending on that, I'd advise you to google the definition of a vector or watch some of Walter Lewin's Physics I video lectures at ocw.mit depending on your level of understanding.
 
The dot product is used often for finding the fraction of a vector quantity that is applicable in a particular direction. Like if you are pushing with a force vector in 3-space (x,y,z), and you want to know the component of that total force that is directed in the horizontal x axis, for example. Or you are calculating the EMF (electromotive force) along a wire in 3-space, resulting from a general electric field distribution...
 
The main application is finding the "projection" of a vector on another vector or a direction. A variant of that is using the dot product to determine if two vectors or two directions are at right angles. Of course, the angle itself between two directions is determined using the dot product.
 

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