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Work done by an external force directly changes an object's kinetic energy. When no friction acts on the object, all work transfers to kinetic energy change. However, in real situations with friction present, the applied force must overcome both resistance and accelerate the object, making the relationship more complex.

When friction acts on an object, part of the work done by the external force converts to thermal energy rather than kinetic energy. Molecules along colliding layers interact via electromagnetic forces, causing the layers to heat up. This irreversible thermal energy loss means not all external work increases the object's mechanical energy.

The net work done by external forces equals the total change in mechanical energy, which includes both kinetic and potential energy changes. In systems with non-conservative forces like friction, some work is lost as thermal energy. The total work can be calculated by adding the change in mechanical energy to the thermal energy generated.

Potential energy formulation helps account for internal forces within a system of interacting particles. When external forces act on a system, potential energy changes reflect how internal forces affect the system's state. This allows complete analysis of energy transfer beyond just kinetic energy changes alone.

Work done by external forces equals the total energy transferred to or from the system. This total includes changes in kinetic energy, potential energy, and thermal energy from friction. Understanding this relationship is essential for applying conservation of energy principles to real-world scenarios with non-conservative forces.

The net force determines acceleration, which relates to the change in kinetic energy through kinematics. The difference between applied force and frictional force magnitudes produces constant acceleration. Work done by the applied force distributes between increasing kinetic energy and generating thermal energy through friction.

Non-conservative forces like friction dissipate mechanical energy as irreversible thermal energy. When these forces oppose motion, they reduce the portion of external work that increases kinetic or potential energy. Accounting for this energy loss is crucial for accurately determining how much work actually changes the system's mechanical energy.