Finding the y-component from Vectorys

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Homework Help Overview

The discussion revolves around finding the y-component of a vector sum, with references to vector addition and notation. The original poster expresses confusion regarding the problem and the relevant concepts.

Discussion Character

  • Exploratory, Conceptual clarification, Problem interpretation

Approaches and Questions Raised

  • Participants discuss the addition of coefficients and question the reasoning behind specific calculations. There is an inquiry into the understanding of vector notation and its implications for the problem.

Discussion Status

Some participants have offered guidance by suggesting resources and clarifying concepts related to vector addition. Multiple interpretations of the problem and its components are being explored, with no explicit consensus reached.

Contextual Notes

The original poster indicates a lack of understanding of the problem's requirements and vector notation, while others reference textbook material and external resources for clarification.

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Homework Statement


Suppose http://psdesignzone.com/PhysicsImages/formula1.gif and [URL]http://psdesignzone.com/PhysicsImages/formula2.gif[/URL] and http://psdesignzone.com/PhysicsImages/formula3.gif. What is the y-component of the sum http://psdesignzone.com/PhysicsImages/formula4.gif?


Homework Equations



http://psdesignzone.com/PhysicsImages/formula1.gif [URL]http://psdesignzone.com/PhysicsImages/formula2.gif[/URL] http://psdesignzone.com/PhysicsImages/formula3.gif http://psdesignzone.com/PhysicsImages/formula4.gif

The Attempt at a Solution



I'm sorry I really don't know what this means :( can anyone help?
 
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Just add up the coefficients.
 
so you're saying 3+3+7-1-2? = 10

Why is it that?

Thanks for the help
 
Is there anything in your book regarding vector addition?
 
Jordash said:
so you're saying 3+3+7-1-2? = 10

Why is it that?

Thanks for the help

And no you can't mix coefficients. Do you understand what vector notation is? Like for example what does

[tex]R = R_x \cdot \vec{i} + R_y \cdot \vec{j}[/tex]

mean to you?
 
Yes I'm reading it it talks about getting Vector R is the vector drawn from the tail of the first vector to the tip of the last vector.
 
Ok, thank you for the help
 

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