You have to ask yourself, "How much weight at any time is the pole supporting"?<br /><br />Using ASCII graphics sucks, but imagine looking "down the barrel" of the pole.<br /><br /><pre><br /> O<br /> | |<br /> | |<br /> | |<br /> .| |<br /> B</pre><br /><br />Now, gravity pulls on B(ucket). Given no friction in the pulley, the hook (.) must supply all of the force to resist gravity. So, at any point along the rope, the downward force is the same. Pick two points, x and y....<br /><br /><pre><br /> O<br /> | |<br /> | |<br /> x y<br /> .| |<br /> B</pre><br /><br />There are equal downward forces on x and y, and that force is equal to the weigth of B. Thus, at point O, the downward force is doubled. Thus, at point 0, a force of 2*W must be applied to keep the system in equilibrium.<br /><br />This is a simple way of exlaining it, but it is true. Try it with a spring scale....<br /><br />Tie a string to a mass. Weigh the string and mass using a spring scale. You get weight W. <br /><br />Now, tie the free end of the string to your shoe. Now, pick up the mass using the string. The spring scale will register 2*W weight.<br /><br />Here is yet another way to think about it. Using a single pulley, you are to lift a mass off of the ground. How much "pull" do you have to apply to the rope to lift the mass? The answer is the weight (W) of the mass. So, there you are, holding a rope applying W force to the rope to hold the mass in the air. Gravity is still pulling on the mass too, so it is pulling on the rope with force W. At the point of the pulley, two W's are being applied in a downward direction.<br /><br />This is exactly the principle of a pulley. It multiplies forces. A single fixed pulley used to pull something up does not really make it evident, but invert the system. You are to raise a weight from the ground and you stand ABOVE i <div class="Discussion_UserSignature"> <p><strong><font color="#ff0000">Vote </font><font color="#3366ff">Libertarian</font></strong></p> </div>