Finding ř for a Given Vector r and its Components - Simple Vectors Problem

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Homework Help Overview

The problem involves finding the unit vector ř that points in the direction of a given vector r, specifically r = (-7.00)î + (7.00)ĵ. The task includes determining the x and y components of the unit vector.

Discussion Character

  • Exploratory, Conceptual clarification, Mathematical reasoning

Approaches and Questions Raised

  • Participants discuss the formula for the unit vector and the calculation of the magnitude of vector r. There is uncertainty about interpreting the equation and how to apply it to find the unit vector components.

Discussion Status

Some participants have provided insights into the calculation of the magnitude of the vector and the expression for the unit vector. There is a mix of understanding and confusion, with some participants expressing clarity after discussion.

Contextual Notes

Participants are grappling with the interpretation of the problem statement and the application of the relevant equations. There is a mention of a specific numerical value for the magnitude, but the context of its derivation is not fully explored.

Kingsley
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Homework Statement



12. [1pt] The unit vector ř that points in the direction of r is given by ř =r/ |r|.
If r = (-7.00)î + (7.00)ĵ find ř.

b)What is the x component and the y component of ř?

Homework Equations



a^2 + b^2 = c^2

The Attempt at a Solution



I don't really understand what the equation is asking i can't seem to wrap my mind around it the farthest i got was

ř = -7.00î + 7.00ĵ
---------------
|-7.00î + 7.00ĵ|

if anyone could help me out what to do or even understand the question it would be appreciated thanks
 
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If you have a vector A=xi+yj, then |A|= √(x2+y2)
 
Kingsley said:
ok so

ř = -7.00î + 7.00ĵ/9.9

?

i can't see how to find the answer to the question

Well then you will have ř = 1/9.9 (-7.00î + 7.00ĵ)

and if you have A=w(2i+j), this is the same as A=2wi+wj
 
rock.freak667 said:
Well then you will have ř = 1/9.9 (-7.00î + 7.00ĵ)

and if you have A=w(2i+j), this is the same as A=2wi+wj

ohhhhhhhhh ok i got it lol I am an idiot thanks
 

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