POTENTIAL ENERGY
 

Look again at the situation shown by Fig. 1. When the object with mass m is raised through a displacement q, a force F is applied to it. Imagine what would happen if you let go of the rope and the object were allowed to fall.
Suppose that m = 5 kg. This is about 11 pounds in Earth’s gravitational= field. Suppose that the object is hard and solid, such as a brick. If you raise the brick a couple of millimeters, it will strike the floor without much fanfare. If you raise it 2 m, it will crack or dent a linoleum floor, and the brick itself might break apart. If you raise it 4 m, there will certainly be trouble when it hits. The landing of a heavy object can be put to some useful task, such as pounding a stake into the ground. It also can do a lot of damage.
There is something about lifting up an object that gives it the ability to do work. This “something” is potential energy. Potential energy is the same thing as work, in a mechanical sense. If a force vector of magnitude F is applied to an object against Earth’s gravitation and that object is lifted by a displacement vector of magnitude q, then the potential energy E_p is given by this formula:
E_p = Fq
This is a simplistic view of potential energy. As we just discussed, potential energy can exist in a barrel of oil even if it is not lifted. Potential energy also exists in electrochemical cells, such as the battery in your car. It exists in gasoline, natural gas, and rocket fuel. It is not as easy to quantify in those forms as it is in the mechanical example of Fig. 1, but it exists nevertheless.

Fig. 1. Work is done when a force is applied over a specific distance. In this case, the force is applied upward to an object against Earth’s gravity.

مواضيع ذات صلة

أنظمة لأكثر من جسيم واحد

كمية التحرك الزاوية والقوة المركزية

الحركة الدورانية

امثلة عن الاتزان الاستاتيكي للأجسام الممتدة

الاتزان الاستاتيكي للأجسام الممتدة

تعريف العزم

تذبذبات صغيرة لبندول

اعتبارات الطاقة في الحركة التوافقية البسيطة

الحل الهندسي للمعادلة التفاضلية للحركة التوافقية البسيطة، دائرة المرجع

الحل باستخدام حساب التفاضل والتكامل

قانون هوك والمعادلة التفاضلية للحركة التوافقية البسيطة

القدرة ووحدات الشغل