What is the correct method for finding the angle of vectors in physics?

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Homework Help Overview

The discussion revolves around finding the angle of vectors in a physics context, specifically using vector components. The original poster describes a problem involving two vectors, A and B, with given components and expresses frustration over receiving incorrect feedback on their calculations.

Discussion Character

  • Exploratory, Assumption checking, Mathematical reasoning

Approaches and Questions Raised

  • Participants discuss the calculation of the angle between vectors using the dot product and question the original poster's approach. There are mentions of potential mistakes, such as overlooking negative signs in the vector components.

Discussion Status

The discussion is active, with participants providing hints and clarifications regarding the dot product and its implications for finding angles. The original poster acknowledges a mistake related to negative signs, indicating progress in understanding the problem.

Contextual Notes

The original poster is working on an online homework platform and is constrained by the specific requirements of the problem, including the need for answers in degrees. There is an indication of confusion regarding the feedback received from the platform.

badman
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alright I've been stuck on these problems for the entire day. my teacher give us online homework, called mastering physics. the problem says to find the angle of each of the vectors.

A=Ax+Ay and B=Bx+By

they give me for for vector A, Ax=-1.40,Ay=4.2. now vector B, Bx=1.2,By=-2.6


so i pluged in, 108,204 and it comes back saying that my answer is off by an additive constant? what does that mean? I've tried looking at online tutorials but nothing explained what i did wrong. the answer is suppose to be in degrees. :frown: I am getting really agitated :cry:
 
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Hint:compute

[tex]\vec{A}\cdot\vec{B}[/tex]

Daniel.
 
ive tried the scalar product rule and still it doesn't work.
 
There are 2 equivalent ways of calculating a dot product.

[tex]\vec{A} \cdot \vec{B} = A B \cos \theta = A_x B_x + A_y B_y + A_z B_z[/tex]

Where [tex]A[/tex] is simply the magnitude of the vector [tex]\vec A[/tex]. Does that give you an idea now?
 
I'm betting you forgot the negatives.
 
lmao i did forget the negative. :( but thanks a lot for your help guys. and this is a very cool site
 

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