Weight on Other Planets Calculator
Check how much you'd weigh on other planets in our Solar system
Your Weight on Earth
This calculator determines your weight on other bodies in the solar system. While your mass remains constant everywhere, your weight changes based on the local force of gravity. [1, 2]
- Mass vs. Weight: Mass is the amount of "stuff" in an object. Weight is the force exerted on that mass by gravity (Weight = Mass Ă Gravity). [1, 3]
- Surface Gravity: Each planet has a different mass and radius, resulting in a unique gravitational pull at its surface. [2, 4] A massive planet like Jupiter has very high gravity, while a small body like Pluto has very low gravity.
WeightPlanet = WeightEarth Ă gFactor
Enter your weight and click Calculate
About Weight on Other Planets Calculator
The Cosmic Scale: Your Definitive Guide to Weight Across the Solar System
Have you ever stared up at the night sky and wondered? What would it feel like to leap through the low gravity of the Moon, your single bound covering the length of a car? Or to feel the immense, crushing pull of Jupiter, a force that would make every step a monumental effort? The number on your bathroom scale is not a universal constant; it's a local measurement, a conversation solely between you and the planet Earth. Change the planet, and you change that number entirely.
Welcome to our Weight on Other Planets Calculator, your personal portal to the solar system. This tool is far more than a novelty. It's an interactive lesson in one of the most fundamental concepts in physics: the profound difference between **mass** and **weight**. This comprehensive guide will walk you through the science, from Newton's groundbreaking laws to the unique gravitational fingerprint of each world. Whether you're a student aiming to solidify your understanding of gravity, a teacher looking for an engaging classroom tool, or a space enthusiast with a curious mind, prepare to embark on a journey of cosmic perspective.
Mass vs. Weight: The Most Important Distinction in Physics
Before we can journey to other worlds, we must first understand the ground beneath our feet. In everyday language, we use the terms "mass" and "weight" interchangeably, but in physics, they are worlds apart. Grasping this difference is the single most important step to understanding the calculator's results.
Mass (The "Stuff")
Mass is the measure of how much matterâhow many atoms and moleculesâan object contains. It is an intrinsic, fundamental property of an object. Your mass is the same whether you are on Earth, on the Moon, or floating in the vacuum of deep space. It's a measure of your inertia, or your resistance to being accelerated. It is measured in kilograms (kg).
Weight (The "Pull")
Weight, on the other hand, is a force. Specifically, it is the force of gravity pulling on an object's mass. It is entirely dependent on your location in the universe. Since it's a force, its proper unit is the Newton (N), though we often express it in pounds (lbs) or even kilograms-force for convenience.
Your mass is constant. Your weight is variable.
How Our Calculator Works
Our calculator uses the fundamental relationship between mass, weight, and gravity. It's a simple, two-step process:
Step 1: Input Your Weight on Earth
Enter your weight as you know it. Our calculator first uses this number and Earth's known surface gravity to calculate your *mass*. This is the crucial intermediate step. It essentially answers the question: "Given this weight on Earth, how much 'stuff' is this person made of?"
Step 2: Select a Celestial Body
Choose any planet, dwarf planet, or moon from our list. Each celestial body has its own unique mass and radius, which results in a unique gravitational pull at its surface.
Step 3: See Your Cosmic Weight
The calculator then takes your constant mass and multiplies it by the surface gravity of the world you selected. The result is your weight on that world, displayed in the same unit you originally entered.
The Physics Engine: Gravity's Universal Law
The force of gravity is described by Sir Isaac Newton's Law of Universal Gravitation. This elegant equation, formulated in 1687, states that every particle of matter in the universe attracts every other particle with a force that is directly proportional to the product of their masses and inversely proportional to the square of the distance between their centers.
F = G Ă (mâmâ) / r²
- F is the gravitational force (your weight).
- G is the universal gravitational constant, a tiny number that scales the force.
- mâ is the mass of the first object (e.g., a planet).
- mâ is the mass of the second object (e.g., you).
- r is the distance between the centers of the two objects (the planet's radius).
The key takeaways here are that a planet's gravitational pull gets stronger as its mass (mâ) increases, but it gets weaker very quickly as its radius (r) increases, due to the "square" in the denominator. This is why a massive but very large planet can have a surprisingly low surface gravity. For simplicity, physicists combine `G`, `mâ`, and `r²` for a given planet into a single value called **surface gravity (g)**. The formula then simplifies to the familiar:
Weight = Mass Ă g
Our calculator has the value of `g` for every major body in our solar system stored and ready to use.
A Gravitational Tour of the Solar System
Let's put on our space suits and see how your weight would change as we hop from world to world.
Mercury
The smallest planet is also very dense. Your weight here would be about 38% of your Earth weight. You'd feel light and nimble on this sun-scorched, airless world.
Venus
Often called Earth's "sister planet" due to its similar size and mass, the surface gravity is very close to ours. You'd weigh about 91% of your Earth weight. However, with crushing atmospheric pressure and lead-melting temperatures, you wouldn't be standing for long.
Earth's Moon
The classic example of low gravity. With only about 16.6% (or 1/6th) of Earth's pull, you could perform incredible leaps and bound across the dusty lunar surface, just like the Apollo astronauts.
Mars
The Red Planet has a surface gravity similar to Mercury's. You'd weigh just 38% of your Earth weight. This lower gravity is a serious consideration for the long-term health of future Martian colonists, as it could lead to muscle and bone density loss.
Jupiter
The king of planets. As a gas giant, it has no solid surface. But if you could stand at the cloud tops where the atmospheric pressure is the same as Earth's, you would feel a pull 2.5 times stronger than what you're used to. Every movement would be a struggle.
Saturn
Though immense in size, Saturn is the least dense planet in our solar systemâit would float in water! This low density means its surface gravity is surprisingly close to Earth's, at about 106%. You'd weigh just a little more than you do at home.
Uranus
This tilted ice giant has a surface gravity slightly less than Earth's. You would weigh about 89% of your Earth weight, feeling a bit lighter as you float through its frigid, blue-green atmosphere.
Neptune
The most distant major planet is denser than Uranus. Its gravity is slightly stronger than Earth's, and you would weigh about 112% of your Earth weight.
Pluto
On this distant, icy dwarf planet, gravity is incredibly weak. You'd weigh a mere 7% of your Earth weight. A gentle push-off would send you soaring gracefully for a long, slow-motion arc.
Frequently Asked Questions (FAQ)
Q: Why do I feel "weightless" in space if gravity is everywhere?
This is an excellent question! Astronauts on the International Space Station are not weightless because there is no gravity. In fact, the gravity at that altitude is still about 90% as strong as it is on the surface. They feel weightless because they are in a constant state of **freefall**. The station and everything in it are perpetually falling towards Earth, but they are also moving sideways so fast that they constantly "miss" it. This state of continuous falling is what creates the sensation of weightlessness.
Q: How do scientists determine the mass of a planet?
They use Newton's laws in reverse! By observing a moon orbiting a planet, they can measure the moon's orbital period and distance. Using these values in Kepler's and Newton's formulas, they can precisely calculate the mass of the parent planet that must be providing the gravitational force to keep the moon in that orbit.
Q: What would my weight be on the Sun?
The Sun's gravity is immense. At its visible surface (the photosphere), the gravitational pull is about **28 times** stronger than Earth's. A 150-pound person would weigh over 4,200 pounds! You would be instantly crushed by your own weight, long before you were vaporized by the heat.
A Universe of Perspective
Understanding your weight on other planets does more than satisfy a simple curiosity. It fundamentally reframes your connection to the universe. It demonstrates that you are not just a number on a scale, but a collection of mass interacting with the grand gravitational field of a celestial body. It underscores the unique, life-sustaining conditions of our home planet, where the gravity is just rightâstrong enough to hold our atmosphere, but gentle enough for us to thrive.
We invite you to explore, to experiment, and to share this tool with others. Let it be a launchpad for your imagination and a solid ground for your understanding of physics. The next time you look at the stars, you'll know that each one represents a different scale, a different pull, a different way to weigh the matter that makes you, you.
Frequently Asked Questions
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