To determine the net force in the given scenario, we look at the forces acting in the x (horizontal) and y (vertical) directions, based on the labels you've provided.
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There are two vertical forces:
- 300 N acting down (on the positive y-axis)
- 200 N acting up (on the negative y-axis)
The net force in the vertical (y) direction would be calculated as: \[ F_{net,y} = 300 N \text{ (down)} - 200 N \text{ (up)} = 100 N \text{ (down)} \]
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There are two horizontal forces:
- 400 N acting right (on the positive x-axis)
- 200 N acting left (on the negative x-axis)
The net force in the horizontal (x) direction would be calculated as: \[ F_{net,x} = 400 N \text{ (right)} - 200 N \text{ (left)} = 200 N \text{ (right)} \]
Since you mention that the net force in the question is 200 N, this 200 N is in the horizontal direction. Based on the calculations above, the net force of 200 N is directed to the right.
So the answer is: right.