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My recommendation to you is to use these programs in three ways: A negative value of the x-component means that the x- component is pointing in the direction of the minus x-axis. Buses, Trucks and Vans. Also, please check out whether I got the magnitude and angle for the resultant right. A particle remains at rest if the sum of the x-components and the sum of the y-components and the sum of the z-components of ALL forces acting on it, are zero. The result is that we have replaced the original three forces by six new forces, of which three are aligned with the x-axis and three with the y-axis of our coordinate system. Both programs provide numerical as well as graphical output. For example, choose two given forces of equal magnitude and change the direction of one until the two forces are aligned or until the two forces oppose each other. My results are displayed in Figure 3. The angle used as argument of the cosine function is always determined by going on an arc from the positive x-axis in counter-clockwise direction towards the force of which you want to determine the x-component. Also shown is an orthogonal coordinate system whose axes I labelled x and y. Buses, Trucks and Vans. Here R x comes out to be negative itself, meaning that the combined action of the forces is to pull to the left in minus x-direction forgetting at the moment about what happens in the y-direction. We interpret each of the three forces in Figure 3.

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