Physics homework vectors, magnitude and direction

AI Thread Summary
The discussion revolves around solving a physics problem involving three forces acting on an object, where the goal is to find the magnitude and direction of the third force that results in a net force of 0 N. The first two forces are defined with specific magnitudes and angles, with Force F1 at 23.0 N directed 30.0° to the left of the +y axis and Force F2 at 14.0 N along the +x axis. Participants emphasize the importance of resolving vectors into their components, ensuring that the sum of the x-components and the sum of the y-components equal zero. There is confusion regarding the calculations, particularly in determining the correct expressions for the x and y components of the forces. Clear equations for the x and y components are necessary for solving the problem accurately.
triplel777
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Homework Statement



Three forces are applied to an object. Force F1 has a magnitude of 23.0 Newtons (23.0 N) and is directed 30.0° to the left of the +y axis. Force F2 has a magnitude of 14.0 N and points along the +x axis. What must be the magnitude and direction (specified by the angle θ in the drawing) of the third force F3 such that the vector sum of the three forces is 0 N?


Homework Equations





The Attempt at a Solution



i have no idea where to even start..please help me!
 
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Do you know how to resolve vectors into components? If, "yes", do it and make sure that all x-components together add to zero and all the y-components together add to zero. If "no", you should learn that first before attempting this problem.
 
ok so for x it was +14 and for y it was -23-x.so i did the square root of (-23-x)^2 +14^2
resulting in -27 N. but that is the wrong answer
 
triplel777 said:
ok so for x it was +14 and for y it was -23-x.so i did the square root of (-23-x)^2 +14^2
resulting in -27 N. but that is the wrong answer

I cannot understand what "it" is that was +14 for x or -23-x for y. Let me see two separate equations, one below the other. Equation 1 should say that the sum of all the x-components is zero and Equation 2 should say that the sum of all the y-components is zero.
 
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