You are watching: Is water at the top of a waterfall potential or kinetic energy

So how and also what "type" of power does water obtain when free-falling?

$egingroup$ The gravitational potential gets converted into kinetic energy, which is the "energy" you are talking around (neglecting waiting friction, else the waterfall's energy is no conserved - deserve to you check out why?). $endgroup$

Since you say you are brand-new to rememberingsomer.com an initial of all let"s state what power is. That is defined as the physical amount which measures the quantity of work-related a body can do. Work is the product that a force and a displacement along its direction. It can be thought as the "effort" you (in basic the force) have to do to move an objet by pulling it.

In this situation the kind of energy the water gets as soon as falling is **kinetic energy**, the is the power that a body has due the motion. From movement comes a possibility to perform work and this happens when the body slows down. As an instance you can think about a bullet moving towards a can; once the bullet hits the have the right to it slow down and the have the right to starts to move, what wake up is that the cartridge decreases his velocity and thus loses kinetic energy while the does job-related on the can. Doing occupational on things entails transferring power to it.

As you effectively said power cannot be created, so wherein does the kinetic energy of the water come from? There should be a force doing work on it and so transferring power to it. This pressure is the gravitational force, i.e. The pressure that "pulls" every the objects in the direction of the ground.

To check out this together an energy transfer we can consider an power that accounts for the opportunity the gravitational force has to do job-related on an object. An item is stated to have **gravitational potential energy** if the gravitational pressure can do work on it and also depends on the fixed of the object and height. So what happens throughout the loss of the water is the revolution of gravitational potential energy in kinetic energy.

To placed this right into formulas the kinetic power is given by

$$E_k=frac12mv^2$$

and the gravitational potential power is given by$$E_g=mgh$$where m is the massive of the object (here the water), v is his velocity, h is hi height and also g is the acceleration because of gravitational force.

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While the water falls v increases and h decreases, for this reason the kinetic power increases and also the gravitational potential energy decreases, and also this wake up in a means that the complete energy is always the same. (If over there is no friction).