Scale drawing with Cartesian solution and Polar representation

AI Thread Summary
The discussion centers on creating a scale drawing of four vectors with specified magnitudes and angles. Participants seek guidance on how to approach the Cartesian solution, which involves using Cartesian coordinates to separate and sum the x and y components of the vectors. The terms "i hats" and "j hats" refer to unit vectors in the x and y directions, respectively. One user has successfully created a scale drawing but is unsure how to proceed with the Cartesian calculations. Overall, the thread emphasizes the need for clarity on vector representation and calculations in physics.
mmd123
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PLEASE HELP ! THANK YOU (:

1. My teacher gave us a drawing with 4 vectors on it. Vector A = 130 N and is at a 20 degree angle. Vector B = 100 N and is at a 70 degree angle. Vector C = 70 N and is on the x-axis. Vector D = 50 N and is at a 10 degree angle. Given this picture we are told to draw an accurate scale drawing with appropriate scale and measurements, complete the Cartesian solution, complete the polar representation and provide a percent discrepancy.



2. How do I approach the Cartesian solution from this picture? What exactly is the Cartesian solution? I was absent from the class he explained this and just have notes that do not exactly explain well what I should be doing. Also what are "i hats" and "j hats"?



3. I was able to complete the first step by making a drawing using a scale of 1 cm = 15 N. Now I am unsure of what to do for the Cartesian solution and how to approach that from here.
 
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Welcome to PF!

mmd123 said:
How do I approach the Cartesian solution from this picture? What exactly is the Cartesian solution? I was absent from the class he explained this and just have notes that do not exactly explain well what I should be doing. Also what are "i hats" and "j hats"?

Hi mmd123! Welcome to PF! :smile:

Cartesian means use Cartesian coordinates, which is just a fancy way of saying use perpendicular (x and y or i and j) coordinates. :wink:

So just add all the x's and y's (separately).

ihat and jhat are the unit vectors (that is, the vectors of length 1) in the i and j directions (the x and y directions). :smile:
 
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