Vector Help. Calc based Physics 1

AI Thread Summary
The discussion focuses on solving vector problems in physics, specifically ranking vectors by magnitude and calculating displacement and angles. Participants express confusion about how to determine the order of vectors based on their components and how to find the magnitude and direction of a resultant vector. The importance of understanding vector subtraction and the use of the Pythagorean theorem for calculating magnitudes is emphasized. Additionally, there are inquiries about finding angles relative to the x-axis in Cartesian coordinates. Overall, the thread highlights common challenges in applying vector concepts in physics.
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Homework Statement



Rank from largest to smallest:
2i+7j-4k , 3i+j-k , 7i - 2j +4k , 4i + 7j - 3k
Explain please

Homework Equations





The Attempt at a Solution


Don't understand how and what to look for


Homework Statement



A receiver starts at +2i - 3j with the units being expressed in yards. i is the the right and j is downfield. The receiver goes +9.0i +12j , -6i +4.0j , +12.0i + 18j and the quarterback drops back -7.0j.
How far must the quarterback throw the ball?
In which direction must the quarterback throw the ball? In degrees


Homework Equations





The Attempt at a Solution


I have drawn it and the 2 answers I came up with are 41 and 38 yards. Neither are right. I don't know how to find the angle.

Homework Statement


Ax = +5.7 Bx = -9.8
Ay = -3.6 By = -6.5

The magnitude of the vector difference , is closest to:
16,11,250

The Attempt at a Solution


I have tried 5 and -5 and right now looking at my paper I forgot the equation I used but it must have been wrong
 
Last edited:
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Q1. These are vectors. Vectors have magnitudes and directions. On what basis do you think they should be arranged?

Q2. Vector displacement of ball = Recvr's posn vector - Qbacks's posn vector. How do you find the magnitude and angle with the, say x-axis, of a Cartesian vector?

Q3. Vector A = Axi + Ayj etc. Subtract and find the magnitude of the resulting vector.
 
Q1. |v| = \sqrt{x^2+y^2+z^2} It's fairly easy to prove if you don't believe me.
 
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