Gravitational Force Calculator for Two 1000kg Cars 5m Apart

Illustrates the extremely small gravitational force between two 1000 kg cars parked 5 meters apart.

Calculate the gravitational force between two masses using Newton’s Law of Universal Gravitation. Enter your Mass 1, Mass 2, Distance Between Centers to get an instant gravitational force (newtons). Formula: 6.67430e-11 * mass1 * mass2 / pow(distance, 2).

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Min: 1.0E-10 m

Gravitational Force (Newtons)

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Gravitational Force (Newtons)

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How It Works

How It Works

This calculator uses Newton’s Law of Universal Gravitation to find the force between two objects. Every object with mass pulls on every other object with a gravitational force.

The formula multiplies both masses together, multiplies by a constant number (the gravitational constant), and then divides by the square of the distance between their centers. This gives the strength of the gravitational pull in Newtons.

  • The two masses are multiplied together.
  • The gravitational constant (6.67430e-11) scales the force correctly.
  • The distance is squared, meaning distance has a big impact on the result.
  • Greater mass increases force; greater distance decreases force.

Understanding the Results

The result shows the strength of the gravitational force between the two objects in Newtons (N). A larger number means a stronger pull between the masses.

If you double one of the masses, the force doubles. If you double the distance, the force becomes four times smaller because the distance is squared in the formula.

  • Higher masses lead to stronger gravitational force.
  • Increasing distance quickly reduces the force.
  • The result is always a positive number.
  • The unit of the result is Newtons (N).

Frequently Asked Questions

What does this Gravitational Force Calculator compute?

This calculator computes the gravitational force between two objects using Newton’s Law of Universal Gravitation. It determines how strongly two masses attract each other based on their masses and the distance between their centers. The result is provided in Newtons (N).

When should I use this calculator?

Use this calculator when you need to determine the gravitational attraction between any two objects, such as planets, satellites, or everyday objects. It is especially useful in physics problems involving orbital motion or gravitational interactions. Simply enter the masses in kilograms and the distance in meters.

What units should I enter for accurate results?

You must enter Mass 1 and Mass 2 in kilograms (kg) and the distance between their centers in meters (m). Using other units will produce incorrect results unless you convert them beforehand. The output will always be given in Newtons (N).

Why does the force decrease as distance increases?

According to Newton’s law, gravitational force is inversely proportional to the square of the distance between two objects. This means if the distance doubles, the force becomes four times smaller. The squared distance in the denominator of the formula explains this rapid decrease.

Can this calculator be used for planets and celestial bodies?

Yes, this calculator works for any two masses, including planets, moons, and stars, as long as you enter the correct values in kilograms and meters. For example, you can calculate the gravitational force between Earth and the Moon using their known masses and average distance. The formula applies universally.

What does the gravitational constant represent?

The gravitational constant (6.67430e-11) is a fixed value that defines the strength of gravity in the universe. It ensures the formula produces accurate force values when masses are in kilograms and distance is in meters. This constant is essential for calculating gravitational interactions consistently.

Disclaimer

This calculator provides estimates for informational purposes only. It is not professional advice. Verify results with a qualified professional. Disclaimer.

Created by CalcLearn Team Reviewed for accuracy Last updated: May 16, 2026

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