The law of conservation of energy is one of the four exact conservation laws that govern the way the universe works (the other three being linear momentum, angular momentum, and electric charge). According to this law, energy cannot be created nor can it be destroyed; however, it can transform from one form to another.
As complex as it may sound, this law is perhaps the easiest to recognize in our daily lives - and the best example of this is a ball falling from some height. If we assume there to be no resistive forces (for brevity’s sake!), the scenario will look something like this:
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)
At the top, right when the ball is about to fall, it has maximum gravitational potential energy, and minimum kinetic energy. As it starts to fall, it simultaneously gains speed and drops in height, causing gravitational potential energy to decrease and kinetic energy to increase. This happens until the ball reaches the ground, when the kinetic energy reaches its maximum value, and gravitational potential energy its minimum.
While this explanation is pretty self-explanatory, it becomes quite interesting when you view it in the context of our conservation law. It’s not that kinetic energy is increasing and gravitational potential energy is decreasing in isolation - more accurately, we see that gravitational potential energy is transforming into kinetic energy as the ball falls to the ground!