Weight Calculator
Calculate weight force (N or lbf) from mass and gravitational acceleration. Convert between mass and weight on Earth, Moon, Mars, and other bodies. W = m × g.
About the Weight Calculator
A weight calculator computes the gravitational force (weight) acting on a mass using Newton's second law: W = m × g, where g is the local gravitational acceleration. On Earth at sea level, g = 9.80665 m/s² (standard gravity), giving weight in Newtons (N). The distinction between mass (kg, a measure of matter) and weight (N, a force) is fundamental in physics yet commonly confused in everyday language: people say they "weigh 70 kilograms," but technically they have a mass of 70 kg and a weight of 686 N. Mass is invariant; weight depends on gravity. This calculator enables comparisons of weight on different celestial bodies — a 70 kg person weighs 686 N on Earth, 114 N on the Moon (g = 1.62 m/s²), and 262 N on Mars (g = 3.72 m/s²). It also converts between N, lbf, and kgf. Useful for physics students studying Newton's laws, engineers specifying structural loads, aerospace engineers calculating launch mass, and anyone curious about their weight elsewhere in the solar system. In everyday life and specialty projects, having a fast, reliable calculator removes the guesswork and saves valuable time. From date calculations and time duration planning to construction estimating for tile, gravel, or roofing, these tools help you plan projects with accuracy. By verifying your needs in advance, you can avoid over-purchasing materials, stay within budget, and ensure your timelines are realistic. Furthermore, individual circumstances and local regulations can significantly impact the practical application of these figures. Users in the USA, Canada, the United Kingdom, Australia, and New Zealand often face different regional guidelines, tax brackets, or baseline measurements (such as USDA zones, CRA guidelines, HMRC allowances, or ATO schedules) that should be factored into any serious planning. By entering your specific parameters into this calculator, you can model multiple scenarios side by side to see how minor changes in inputs affect the overall outcome. This makes the tool an indispensable asset for regular monitoring and long-term goal setting, helping you adjust your strategies as your needs evolve over time. In addition, when incorporating this calculator into your regular planning and routines, it is highly recommended to document your results over a period of weeks or months. Keeping a structured log or digital archive of your calculations allows you to trace trends, identify patterns, and detect any sudden anomalies that may require adjustments. Whether you are managing electrical circuit loads, tracking personal health and fitness parameters, analyzing educational grade distributions, or balancing a household budget, consistent record-keeping turns one-off calculations into a powerful long-term strategy. Always verify that your input data is sourced from reliable references before drawing major conclusions, and consult with qualified experts when making decisions that impact your physical health, safety, or financial security.
Formula
W = m × g | g_Earth = 9.80665 m/s² | g_Moon = 1.625 m/s² | g_Mars = 3.721 m/s² | 1 N = 0.2248 lbf = 0.1020 kgf
How It Works
W = m × g. Units: if mass is in kg and g in m/s², weight is in Newtons (N). 1 N = 1 kg·m/s². Conversion: 1 lbf (pound-force) = 4.44822 N; 1 kgf (kilogram-force) = 9.80665 N. Gravitational accelerations: Earth standard = 9.80665 m/s²; Moon = 1.6249 m/s² (1/6.048 Earth); Mars = 3.7210 m/s²; Jupiter = 24.790 m/s²; Saturn = 10.440 m/s²; Sun surface = 274.0 m/s². Example: 70 kg person. Earth: 70 × 9.807 = 686 N = 154.3 lbf. Moon: 70 × 1.625 = 113.8 N = 25.6 lbf. Mars: 70 × 3.721 = 260.5 N = 58.6 lbf. Jupiter: 70 × 24.79 = 1735 N = 390 lbf. Spring scale (weighing scale) measures weight force; balance (equal-arm) measures mass — a balance gives the same reading on the Moon. To compute this value manually, follow these standard steps: 1. Identify all the required input variables (such as base values, rates, dimensions, or constants) and convert them to matching units. 2. Apply the primary mathematical formula or conversion factor designated for this specific calculation. 3. Perform the arithmetic operations step by step, ensuring you strictly follow the standard order of operations (PEMDAS/BODMAS). 4. Verify the result by running the calculation in reverse or checking against known reference tables. By following this structured methodology, you can verify your results and gain a deeper understanding of the relationships between the different variables involved in the calculation.
Tips & Best Practices
- ✓Scales in shops and homes are calibrated to display mass (kg or lbs) assuming standard Earth gravity. When people say they "weigh 70 kg," they are using the colloquial meaning of weight as mass. In physics and engineering, weight strictly means force in Newtons.
- ✓Surface gravity varies slightly across Earth: it is highest at the poles (9.832 m/s²) due to Earth being slightly flattened and distance from the centre being smallest; lowest at the equator (9.780 m/s²) due to centrifugal force and greater distance. The standard 9.80665 m/s² is a defined constant, not an average.
- ✓Apparent weightlessness in orbit: astronauts in the International Space Station (400 km altitude) still experience about 90% of Earth's gravity. They feel weightless because they are in free fall — both they and the station fall at the same rate. True weightlessness only occurs far from all gravitational bodies.
Who Uses This Calculator
Physics students distinguishing mass from weight and performing calculations involving gravitational force. Engineers calculating structural loads, pressure on foundations, and forces on mechanical components. Space enthusiasts and students exploring how weight varies across planets and moons. Teachers demonstrating Newton's second law with practical numerical examples. Common practical scenarios for this tool include: - Professional scenarios: Engineers, financial analysts, accountants, health practitioners, and educators use this calculation to verify data, draft official reports, and double-check manual calculations quickly. - Consumer and everyday scenarios: Homeowners, students, fitness enthusiasts, and travelers use the tool to make quick estimates on the go, budget for upcoming projects, and track personal goals. - Educational learning: Students and teachers use this tool as a step-by-step visual aid to understand mathematical formulas and verify homework answers.
Optimised for: USA · UK · Canada · Australia · Calculations run in your browser · No data stored
Frequently Asked Questions
What is the difference between mass and weight?
Mass is the amount of matter in an object, measured in kilograms (kg) — it never changes. Weight is the gravitational force on that mass: W = m × g, measured in Newtons (N). A 70 kg person weighs 686 N on Earth (g = 9.81 m/s²) but only 114 N on the Moon (g = 1.62 m/s²), while their mass remains 70 kg.
How much would I weigh on the Moon?
The Moon has about 1/6 of Earth gravity (g = 1.62 m/s² vs 9.81 m/s²). Multiply your Earth weight by 0.165. A 70 kg person weighs 686 N on Earth but only 113 N on the Moon — about 25.4 lbs force instead of 154.3 lbs force.
What is the gravitational acceleration on Earth?
Standard gravity is defined as exactly 9.80665 m/s². In practice, surface gravity varies from 9.764 m/s² at the equator (where centrifugal force and greater distance from Earth core reduce it) to 9.863 m/s² at the poles. The standard 9.81 m/s² is adequate for most engineering calculations.