The potential energy calculator provides users with a convenient way to determine how much gravitational potential energy an object stores, based on its mass and __height__ due to its position.

This tool aids in precise scientific analysis and engineering applications where understanding potential energy is essential for designing and solving complex systems and problems.

## Steps to Use Potential Energy Calculator:

Calculating potential energy may seem complex, but Thanks to the Gravitational potential energy calculator, it becomes as easy as a few clicks. To use the tool all you need to do is just enter a couple of inputs to make the tool work.

**What to Enter:**

**Step 1:** First, you have to select a parameter:

- Potential energy
- Mass
- Height
- Gravity

**Step 2:** Then put all the given values against that parameter.

**Step 3:** Press the Calculate button.

**What you Get:**

- Gravity
- Mass of the object
- Height of the object
- The potential energy of the object
- Detailed calculation of the problem

## Potential Energy Equation:

The gravitational potential energy formula is given as:

**GPE = m × g × h**

Where,

**G.P.E**- The gravitational potential energy of an object, usually expressed in joules**m**- The mass of an object, usually in kilograms**g**- The gravitational__acceleration__, the standard value for Earth is approximately $ 9.8\, \text{m/s}^2 $**h**- The height above the ground, usually in meters

## How to Calculate Potential Energy?

If you are confused about how to find potential energy manually, here we are going to show you a real-life example that helps you calculate the potential energy by using its formula. You can also try our free potential energy calculator for this.

### Example:

Imagine a ski jumper getting ready to jump from a hill. This jumper weighs (m) 70 kilograms and is standing (h) 50 meters above the ground. Let's figure out how much potential energy the ski jumper has before taking off.

### Solution:

We'll use the potential energy formula:

**GPE = m × g × h**

- m - (mass of the ski jumper) = 70 kg
- g - (acceleration due to gravity) ≈ 9.8 m/s² (standard value on Earth)
- h - (height) = 50 meters

Now, plug these values into the formula:

GPE = 70kg × 9.8 m/s² × 50 meters

GPE = 34,200 joules

As a result, the ski jumper has 34,200 joules of energy before they jump.

## FAQs:

### What is Potential Energy?

According to physics, potential energy is defined as:

**“The amount of energy stored in an object due to its state or position is known as potential energy”.**

### How many types of potential energies are there?

Basically, there are two types of potential energy:

- Gravitational potential energy
- Elastic potential energy

### What does potential energy depend on?

Potential energy is the amount of energy stored that is dependent on the position of different components of a system. For example, a spring has a higher potential energy when compressed or stretched. Similarly, a steel ball has an increased potential energy when raised above the ground compared to when it falls to the ground.

## References:

**Physicsclassroom.com:** Potential Energy and Gravitational Potential Energy