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mohabitar
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Whats wrong with my answer? I've tried just about everything, but its not accepting it. I've tried +N too, even though I think what I have in there should be right.
Look at the definition of the axes below the free body diagram. y is pointed perpendicular (away) from the surface (i.e. normal to the surface). x points parallel to the surface (down the slope).mohabitar said:Whats wrong with my answer? I've tried just about everything, but its not accepting it. I've tried +N too, even though I think what I have in there should be right.
Sure, if you want to define them that way, and if you are given the freedom to do so. But in this problem, the x-axis and y-axis are defined for you. One doesn't have a choice on how to define them, for this particular problem.thrill3rnit3 said:Shouldn't up the y-axis be positive and down the y-axis be negative?
Yes, okay I see what you're saying now.mohabitar said:I don't get it. It should just be the sum of all the forces in the y direction, and that's simply the Normal force and the y component of mg, which is mgcos30?
collinsmark said:(My previous line of reasoning is that these two force components add up to something very trivial, and that trivial thing is what is equal to may. But maybe that's not the form of what this online question is asking.)
Well, yes I suppose. If I had to use something of that form, "N - mgcos30" would be better.mohabitar said:I think I've tried all possible combinations of signs (+,-) to see if it works, but it wouldn't accept anything. It should be N-mgcos30 then right?
collinsmark said:Or maybe the program is barfing because you are inputting "N - mgcos30" instead of "N - mgcos(30)" or something like that.
A free body diagram is a visual representation of the forces acting on an object. It is used to analyze the motion of an object and determine the net force acting on it.
To draw a free body diagram, you must first identify the object and all the forces acting on it. Then, draw a dot to represent the object and draw arrows to represent each force, with the length and direction of the arrow indicating the magnitude and direction of the force, respectively.
The key components of a free body diagram are the object, forces acting on the object, and the direction and magnitude of each force. It is also important to label each force and include a coordinate system to show the direction of motion.
Free body diagrams are important because they allow us to clearly visualize and understand the forces acting on an object. They also help us to accurately analyze the motion of an object and determine the net force acting on it.
Yes, free body diagrams can be used to solve problems involving any type of motion, including linear, circular, and projectile motion. They can also be used to analyze the forces acting on an object at rest or in motion.