Vector Addition Help: Solving P = M + N

AI Thread Summary
To solve the vector addition problem P = M + N, it is essential to break down the vectors into their South and West components. The initial drawing provided is inaccurate, which could lead to confusion in determining the correct resultant vector. When finding the angle of vector P, it should be measured from the South using a protractor. For algebraic solutions, the component-wise method is necessary, as it allows for accurate calculations of the resultant vector and angles. Accurate drawings and component analysis are crucial for obtaining the correct answer in vector addition problems.
Lolagoeslala
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Homework Statement


Alright so i need to add these using vector addition i suppose.
P = M + N
P = 1.8304 kgxm/s (S 6° W) + 3.2864 kgxm/s (S 42° W)

The Attempt at a Solution


This is my half attempt:
http://s1176.beta.photobucket.com/user/LolaGoesLala/media/ggfgf.jpg.html

But i don't know if I am doing it right... and how would i find the angle in between, the angle across P...
.. it would mean a lot if someone helped me out with this...
 
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When you do vector addition, you do it component-wise. You need to find the South and West components of each M and N. Add those together to get the South and West components of P.

Also, your drawing is incorrect. You have red-South as black-East and red-West as black-South. If you use this as your guide, you will either get the right answer and think it's wrong or get the wrong answer and think it's right.
 
frogjg2003 said:
When you do vector addition, you do it component-wise. You need to find the South and West components of each M and N. Add those together to get the South and West components of P.

Also, your drawing is incorrect. You have red-South as black-East and red-West as black-South. If you use this as your guide, you will either get the right answer and think it's wrong or get the wrong answer and think it's right.

Hey, i am a bit confused about your statement ... In my homework it says use the vector way not the components way... i think i know what you mean... but how can i use the vector way to find the answer...
 
frogjg2003 said:
When you do vector addition, you do it component-wise. You need to find the South and West components of each M and N. Add those together to get the South and West components of P.

Also, your drawing is incorrect. You have red-South as black-East and red-West as black-South. If you use this as your guide, you will either get the right answer and think it's wrong or get the wrong answer and think it's right.

And when i was actually doing the drawing.. i tilted the paper and then did my extension of the S 42° W to the 6° angle drawn
 
If you're forced to do it by drawing, you can still confirm using the components.

When drawing, you have to make sure that your drawings are accurate and to scale. If your drawing on photobucket is like the drawing you made for your homework, you will not get the right answer.
 
frogjg2003 said:
If you're forced to do it by drawing, you can still confirm using the components.

When drawing, you have to make sure that your drawings are accurate and to scale. If your drawing on photobucket is like the drawing you made for your homework, you will not get the right answer.

Oh... umm but like how would i find the angle that is opposite to the P... i mean the angle in between i am confused... on that part... well i know there is the 42° but what about the other angle that contributes into that...?
 
You're supposed to find the angle of P from South. Take a protractor, place the center at the tail of P, with 0 degrees pointing South. Measure the angle of P.
 
frogjg2003 said:
You're supposed to find the angle of P from South. Take a protractor, place the center at the tail of P, with 0 degrees pointing South. Measure the angle of P.

But what if i were to actually do it algebracally... so like finding the angle that is apposite to p AND then finding the p using cosine law.. and at the end find the angle that of P..
 
If you want to do it algebraically, you have to do it component-wise. There is no other way.
 
  • #10
frogjg2003 said:
If you want to do it algebraically, you have to do it component-wise. There is no other way.

We did one question in class... but this question i am having trouble with,,,
 
  • #11
I highly doubt you did a question like this in class without resorting to components in some way. In class, did you at one point use a tan(something)?
 
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