Gravity — AQA GCSE Combined Science
Test yourself on Gravity with AQA GCSE practice questions.
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Gravity explained
Weight is a force, measured in newtons (N), that acts on an object because of gravity.
Read the full explanation
It is not the same as mass, which is measured in kilograms (kg) and is the amount of matter in the object. Close to the Earth, the gravitational field around the Earth pulls objects towards the Earth's centre. The strength of this field near the surface is about 9.8 N/kg, often rounded to 10 N/kg in calculations. For example, a 2 kg mass has a weight of about 20 N on Earth because W = m × g = 2 kg × 10 N/kg = 20 N. Weight is a vector quantity: it has both magnitude and direction, and its direction is towards the centre of the Earth. The gravitational field is the region around the Earth where a mass experiences a force.
The weight of an object depends on the gravitational field strength at the point where the object is.
The weight of an object is calculated using W = m × g, where m is the mass in kilograms and g is the gravitational field strength in newtons per kilogram (N/kg). Because g varies from place to place, the same object can have different weights in different locations. For example, g is about 9.8 N/kg on Earth, about 1.6 N/kg on the Moon, and about 24.8 N/kg on Jupiter. A 10 kg mass therefore weighs about 98 N on Earth, about 16 N on the Moon, and about 248 N on Jupiter. The mass stays 10 kg everywhere, but the weight changes because g changes. This shows that weight depends on the gravitational field strength at the point where the object is, while mass does not depend on location.
The weight of an object can be calculated using the equation:
Weight is the force acting on an object because of gravity, and it is measured in newtons (N). It is not the same as mass, which is the amount of matter in the object and is measured in kilograms (kg). The equation that links them is W = m × g, where W is weight in newtons, m is mass in kilograms and g is gravitational field strength in newtons per kilogram (N/kg). On Earth g is about 9.8 N/kg, often rounded to 10 N/kg in calculations. For example, a 5 kg bag has weight 5 × 9.8 = 49 N on Earth, but only about 8 N on the Moon where g is about 1.6 N/kg. The mass stays 5 kg everywhere; only the weight changes. This statement introduces the equation you must be able to use and recall.
weight = mass × gravitational field strength
This equation links three quantities: weight (W) in newtons, mass (m) in kilograms and gravitational field strength (g) in newtons per kilogram. Weight is the force of gravity on an object, so it depends on where the object is. Mass is the amount of matter and does not change with location. For example, a 60 kg student has weight 60 × 9.8 = 588 N on Earth, but on the Moon g is about 1.6 N/kg, so the same student weighs 60 × 1.6 = 96 N. The equation can be rearranged: m = W ÷ g and g = W ÷ m. When using it, keep units consistent and remember that g is a property of the place, not of the object.
W = m g
This equation links the weight of an object to its mass and the gravitational field strength at its location. Weight is the force of gravity acting on a mass, measured in newtons (N). Mass is the amount of matter, measured in kilograms (kg), and does not change with location. Gravitational field strength, g, is the force per kilogram, measured in newtons per kilogram (N/kg). On Earth g is about 9.8 N/kg, often rounded to 10 N/kg for estimates. To use the equation, identify the mass in kg and the value of g for the planet or moon, then multiply: for example, a 2 kg bag has weight W = 2 kg × 9.8 N/kg = 19.6 N on Earth, but only about 3.2 N on the Moon where g is about 1.6 N/kg. Rearranging gives m = W ÷ g or g = W ÷ m, so the same equation lets you find mass from weight or compare field strengths.
weight, W, in newtons, N
Weight is the gravitational force acting on an object, measured in newtons (N). It is a vector quantity because it acts towards the centre of the planet or moon producing the field. The newton is the SI unit of force; one newton is the force needed to give a 1 kg mass an acceleration of 1 m/s². Weight is calculated using W = m g, where m is mass in kilograms and g is gravitational field strength in N/kg. For example, a 50 kg student on Earth has weight W = 50 kg × 9.8 N/kg = 490 N, but on the Moon the same student weighs about 80 N because g is smaller. Weight is measured with a newton meter or force sensor, while mass is measured with a balance. Because weight is a force, it must always be reported in newtons, never in kilograms.
mass, m, in kilograms, kg
Mass measures how much matter an object contains and is measured in kilograms (kg). In gravity calculations you must use mass in kg, so convert grams to kilograms by dividing by 1000: 2500 g = 2.5 kg. Mass is a scalar and stays the same everywhere in the universe, unlike weight, which is a force in newtons and changes with gravitational field strength. In the equation W = m × g, m is the mass in kg, g is in N/kg and W comes out in N. For example, a 3 kg bag has W = 3 × 9.8 = 29.4 N on Earth. Always label the quantity and unit clearly, and check that the mass is in kg before substituting into any formula.
gravitational field strength, g, in newtons per kilogram, N/kg (In any calculation the value of the gravitational field strength (g) will be given.)
Gravitational field strength, g, is the force in newtons acting on each kilogram of mass, so its unit is newtons per kilogram (N/kg or N kg⁻¹). On Earth g is about 9.8 N/kg, on the Moon about 1.6 N/kg, so the same 10 kg object weighs about 98 N on Earth but only 16 N on the Moon. In the equation W = m × g, g tells you the weight per unit mass. In any calculation the value of g will be given in the question, so read it carefully and use the stated value rather than assuming 9.8 N/kg. For example, with m = 5 kg and g = 1.6 N/kg, W = 5 × 1.6 = 8 N. Always write the unit N/kg with the value and check that the weight answer is in newtons.
The weight of an object may be considered to act at a single point referred to as the object’s ‘centre of mass’.
Weight is the gravitational force on an object, and for many calculations you can treat this force as acting at one point: the centre of mass. This point is the balance point of the object. For a uniform ruler, it lies at the midpoint; for a symmetrical shape, it lies on every axis of symmetry. If you support an object at its centre of mass, it balances because the total clockwise moment equals the total anticlockwise moment. This idea lets you draw a single downward arrow from that point when solving moment or equilibrium problems, rather than drawing many small arrows. It also explains why a low centre of mass improves stability. The statement says ‘may be considered’, so this is a model that simplifies real objects, not a claim that gravity only pulls at one point.
The weight of an object and the mass of an object are directly proportional.
Weight and mass are directly proportional, which means their ratio is constant for a given gravitational field. The equation is W = m × g, where W is weight in newtons (N), m is mass in kilograms (kg) and g is gravitational field strength in newtons per kilogram (N/kg). On Earth, g is about 9.8 N/kg, so a 2 kg mass has a weight of about 19.6 N. If mass doubles, weight doubles; if mass triples, weight triples. A graph of weight on the y-axis against mass on the x-axis is a straight line through the origin, and its gradient equals g. On the Moon, g is smaller, so the same mass has less weight, but the mass does not change. Direct proportionality is therefore a mathematical relationship, not a statement that weight and mass are the same quantity.
Weight is measured using a calibrated spring-balance (a newtonmeter).
Weight is the gravitational force acting on an object, measured in newtons (N). A spring-balance, also called a newtonmeter, measures this force directly. Inside, a spring stretches when a force pulls it; the extension is proportional to the force, so a scale can be calibrated in newtons. To use one, hang the object from the hook or pull the hook with the object, wait for it to settle, and read the value at eye level. The reading is the weight, not the mass. Mass is measured with a balance in kilograms (kg) and does not change with location, but weight changes with gravitational field strength g, because W = m × g. For example, a 2 kg mass has a weight of about 20 N on Earth (g ≈ 10 N/kg), but only 3.2 N on the Moon (g ≈ 1.6 N/kg). A calibrated spring-balance therefore gives different readings on different planets, while a mass balance gives the same mass everywhere.
Your focus
- Define weight as the force acting on an object due to gravity and state its unit.
- Distinguish between mass and weight in terms of definition and unit.
- Describe the Earth's gravitational field and explain that it causes the force of gravity close to the Earth.
Show all 33 objectives
- Use the equation W = m × g to calculate weight given mass and gravitational field strength.
- Explain why the weight of an object changes when gravitational field strength changes, while mass remains constant.
- Compare the weight of an object on Earth with its weight on another planet or moon using appropriate values of g.
- Recall the equation weight = mass × gravitational field strength.
- Use the equation to calculate weight, mass or gravitational field strength when two values are known.
- Distinguish between mass in kilograms and weight in newtons in written answers.
- Use weight = mass × gravitational field strength to calculate any one of the three quantities.
- Explain why weight changes with gravitational field strength while mass remains constant.
- Apply the equation to compare weights on different planets or moons.
- Use the equation W = m g to calculate weight, mass or gravitational field strength.
- Describe the difference between mass in kilograms and weight in newtons.
- Explain why an object's weight changes with gravitational field strength while its mass stays the same.
- Define weight as the gravitational force on an object and state its unit as the newton (N).
- Distinguish between mass and weight in terms of quantity, unit and dependence on location.
- Calculate weight using W = m g and interpret the result as a force in newtons.
- Identify mass as a quantity measured in kilograms and recognise its symbol m.
- Convert a mass given in grams into kilograms correctly.
- Substitute a mass in kg into W = m × g and state the resulting weight in newtons.
- Define gravitational field strength and state its unit as N/kg.
- Use a given value of g in W = m × g to calculate weight in newtons.
- Compare the weight of the same mass on different planets or moons using their g values.
- Define the centre of mass and describe how to locate it for a uniform or symmetrical object.
- Use the centre of mass to represent the weight of an object as a single force in moment and equilibrium calculations.
- Explain how the position of the centre of mass affects the stability of an object.
- State the equation linking weight, mass and gravitational field strength and use it to calculate any one of the three quantities.
- Interpret a graph of weight against mass, including identifying the gradient as gravitational field strength.
- Explain why mass remains constant while weight changes when gravitational field strength changes.
- Identify that weight is measured using a calibrated spring-balance (newtonmeter).
- Describe how to use a spring-balance to measure the weight of an object accurately.
- Explain why the reading on a spring-balance changes with gravitational field strength while mass remains constant.
Gravity exam tips
Marking Points
- Weight is a force, so it is measured in newtons (N), not kilograms (kg).
- Weight acts on an object because of gravity, and its direction is towards the centre of the Earth.
- Mass is the amount of matter in an object and is measured in kilograms (kg); it is not the same as weight.
- The gravitational field around the Earth is the region where a mass experiences a gravitational force.
- Close to the Earth, the gravitational field strength is about 9.8 N/kg, often approximated as 10 N/kg for calculations.
- Weight can be calculated using W = m × g, where m is mass in kg and g is gravitational field strength in N/kg.
- Weight is calculated using W = m × g, where m is mass in kg and g is gravitational field strength in N/kg.
- Gravitational field strength g varies with location, so the weight of an object can change from place to place.
- Mass is the amount of matter in an object and does not change with location.
- On the Moon, g is smaller than on Earth, so an object weighs less on the Moon even though its mass is unchanged.
- On Jupiter, g is larger than on Earth, so an object weighs more on Jupiter even though its mass is unchanged.
- When comparing weights in different places, use the same mass and the appropriate value of g for each place.
- State that weight is a force measured in newtons (N) and mass is measured in kilograms (kg).
- Recall and write the equation weight = mass × gravitational field strength, using W = m × g.
- Substitute values correctly, keeping mass in kg and gravitational field strength in N/kg.
- Calculate weight by multiplying mass by gravitational field strength, for example 5 kg × 9.8 N/kg = 49 N.
- Explain that gravitational field strength changes with location, so weight changes while mass stays constant.
- Identify W as weight in newtons, m as mass in kilograms and g as gravitational field strength in N/kg.
- Substitute values into weight = mass × gravitational field strength and calculate correctly.
- Rearrange the equation to find mass (m = W ÷ g) or gravitational field strength (g = W ÷ m).
- Explain that g varies between planets and moons, so weight changes but mass does not.
- Use the equation to compare weights of the same mass on Earth and on another body.
- State that W is weight in newtons (N), m is mass in kilograms (kg) and g is gravitational field strength in newtons per kilogram (N/kg).
- Substitute values correctly into W = m g, keeping units consistent, for example W = 2 kg × 9.8 N/kg = 19.6 N.
- Recognise that g varies with location, so the same mass has different weights on Earth, the Moon or Mars.
- Rearrange the equation to find mass or gravitational field strength when the other two quantities are known.
- Explain that mass is a scalar amount of matter in kg while weight is a force in N, so they are not the same quantity.
- Identify weight as a force measured in newtons (N) and directed towards the centre of the attracting body.
- Distinguish weight from mass, stating that mass is in kilograms and is independent of gravitational field strength.
- Use W = m g to calculate weight when mass and gravitational field strength are known.
- Describe how to measure weight using a newton meter or force sensor, and mass using a balance.
- Explain that weight changes with location because g changes, while mass remains constant.
- State that mass is measured in kilograms (kg) and is a scalar quantity.
- Convert masses given in grams to kilograms by dividing by 1000, for example 4500 g = 4.5 kg.
- Use mass in kg when substituting into W = m × g so that the weight is calculated in newtons.
- Distinguish mass (kg, constant everywhere) from weight (N, depends on gravitational field strength).
- Read values from tables or diagrams and record mass with the correct unit, not as a bare number.
- State that gravitational field strength is measured in newtons per kilogram (N/kg).
- Explain that g represents the weight in newtons acting on each kilogram of mass.
- Use the value of g supplied in the question when substituting into W = m × g.
- Recognise that g differs between planets and moons, so weight changes while mass stays constant.
- Calculate weight by multiplying mass in kg by the given g and give the answer in newtons.
- Weight is the force of gravity acting on an object and is measured in newtons (N).
- The centre of mass is the single point at which the whole weight of an object may be considered to act.
- For a uniform regular object, the centre of mass is at its geometric centre; for a symmetrical object, it lies on the axis or axes of symmetry.
- An object suspended freely comes to rest with its centre of mass directly below the point of suspension.
- When taking moments, you can treat the entire weight as a single force acting vertically downwards through the centre of mass.
- A lower centre of mass makes an object more stable because the line of action of its weight stays within its base for a larger tilt.
- Weight is the force of gravity on an object, measured in newtons (N); mass is the amount of matter, measured in kilograms (kg).
- The relationship is W = m × g, where g is the gravitational field strength in N/kg.
- Direct proportionality means W/m is constant, so doubling the mass doubles the weight.
- A graph of weight against mass is a straight line through the origin, and the gradient is equal to g.
- The value of g varies with location, so the same mass has different weights on different planets or moons.
- Mass is unchanged by location, but weight changes when gravitational field strength changes.
- Weight is a force measured in newtons (N), whereas mass is measured in kilograms (kg).
- A spring-balance (newtonmeter) measures weight directly by the extension of a calibrated spring.
- The scale of a spring-balance is calibrated in newtons, often using known weights or a known gravitational field strength.
- To measure weight, the object is attached to the hook or the hook is pulled, and the reading is taken when the pointer is steady.
- The reading should be taken at eye level to avoid parallax error.
- Weight is calculated using W = m × g, where g is the gravitational field strength in N/kg.
- A spring-balance reading changes if g changes, but mass remains constant.
Examiner Tips
- 💡Read the question carefully to see whether it asks for mass or weight, and give the correct unit.
- 💡When calculating weight, write the equation W = m × g, substitute values with units, and give the answer in newtons.
- 💡If asked to explain gravity close to the Earth, mention the Earth's gravitational field and that it pulls objects towards the Earth's centre.
- 💡When a question gives a different value of g, use that value in W = m × g rather than automatically using 9.8 N/kg.
- 💡If asked to compare weights on Earth and the Moon, calculate both weights using the same mass and the correct g for each place.
- 💡Show your working clearly: write the equation, substitute the values, and give the unit N with your answer.
- 💡Write the equation, substitute the numbers, then give the unit with your answer.
- 💡Check whether the question asks for weight or mass before calculating.
- 💡If g is not given, use 9.8 N/kg unless the question tells you to use 10 N/kg.
- 💡Show the equation, the substitution and the answer with its unit to gain method and accuracy credit.
- 💡Convert units before calculating, for example grams to kilograms.
- 💡Use the value of g given in the question; if none is given, use 9.8 N/kg.
- 💡Write the equation, then substitute numbers with units before calculating so the examiner can see your method.
- 💡Check whether the question gives mass or weight; if it gives weight and asks for mass, rearrange to m = W ÷ g.
- 💡Round g to 10 N/kg only when the question says to estimate, otherwise use 9.8 N/kg for Earth.
- 💡Give the unit N with every weight answer and kg with every mass answer.
- 💡Always write the unit N after a weight value and kg after a mass value to show you know the difference.
- 💡If asked to describe how to measure weight, name a newton meter and mention reading in newtons.
- 💡When comparing weights on different planets, state the value of g used for each location.
- 💡Use the wording 'force of gravity acting on the object' when defining weight.
- 💡Underline the mass value and its unit in the question before starting any calculation.
- 💡If a mass is given in grams, convert to kg in a clearly shown step so the examiner can award the conversion.
- 💡Give the final answer with the correct unit and, where asked, to an appropriate number of significant figures.
- 💡Highlight the value of g given in the question and copy it exactly into your working.
- 💡Show the equation W = m × g, then substitute the numbers, so the method is visible.
- 💡Check the unit of your final answer: weight must be in newtons, not kilograms.
- 💡When drawing force diagrams, show weight as one arrow acting vertically downwards from the centre of mass, and label it W or weight.
- 💡In moment questions, state clearly that you are taking the weight to act at the centre of mass, then use the perpendicular distance from the pivot to that point.
- 💡For stability questions, refer to the line of action of weight falling inside or outside the base, not just to the height of the object.
- 💡Show the equation W = m × g, substitute the values with units, and give the unit N in your final answer.
- 💡When describing a graph, state that it is a straight line through the origin and that the gradient equals gravitational field strength.
- 💡If a question compares two locations, calculate weight at each location using the appropriate g value and state that mass stays the same.
- 💡When asked how to measure weight, name the spring-balance (newtonmeter) and state that it is calibrated in newtons.
- 💡If a question gives mass and asks for weight, use W = m × g and include the correct unit (N).
- 💡To compare weight on Earth and the Moon, calculate both using the appropriate g values and comment on the difference.
- 💡Describe the method clearly: attach the object, wait for it to settle, read at eye level.
Common Mistakes
- Confusing weight with mass: weight is a force in newtons, while mass is in kilograms. Correction: always check the unit and the quantity being asked for.
- Thinking weight is a scalar: weight has direction towards the centre of the Earth. Correction: treat weight as a vector and state its direction when needed.
- Using g = 10 N/kg as an exact value in all contexts: it is an approximation. Correction: use 9.8 N/kg unless the question says to use 10 N/kg.
- Thinking mass changes with location: mass is constant, but weight changes because g changes. Correction: state that mass stays the same and weight changes.
- Using the wrong value of g for a location: for example, using 9.8 N/kg for the Moon. Correction: learn typical values such as Earth 9.8 N/kg, Moon 1.6 N/kg.
- Forgetting to convert mass to kilograms before using W = m × g: if mass is in grams, divide by 1000 first. Correction: always check that mass is in kg.
- Writing weight in kilograms: weight is a force, so the unit is newtons (N); mass is in kilograms (kg).
- Using g = 10 N/kg when the question gives 9.8 N/kg: always use the value stated in the question.
- Dividing instead of multiplying: the equation is W = m × g, so multiply mass by gravitational field strength.
- Mixing up mass and weight: mass is in kg and does not change with location; weight is in N and changes with g.
- Forgetting to convert grams to kilograms before multiplying: 500 g must be written as 0.5 kg.
- Using the wrong rearrangement: to find mass, divide weight by g, not multiply.
- Using mass in grams without converting to kilograms; correct by dividing grams by 1000 before multiplying by g.
- Writing the unit of weight as kg or N/kg; correct by giving weight in newtons (N) because it is a force.
- Assuming g is always 9.8 N/kg everywhere; correct by using the value for the relevant location, such as about 1.6 N/kg on the Moon.
- Saying weight is measured in kilograms; correct by stating weight is a force measured in newtons.
- Confusing mass and weight in calculations; correct by using mass in kg in W = m g and giving the answer in N.
- Forgetting that weight acts downwards towards the centre of the planet; correct by describing its direction as towards the centre of the field source.
- Using grams directly in W = m × g, which gives a weight 1000 times too large; correct by converting to kg first.
- Writing the unit as 'KG' or 'Kg'; the correct symbol is kg, lower case.
- Confusing mass with weight and giving mass in newtons; correct by stating mass in kg and weight in N.
- Assuming g is always 9.8 N/kg when the question supplies a different value; correct by using the value printed in the question.
- Writing the unit as Nkg or N/kg⁻¹ incorrectly; the accepted forms are N/kg or N kg⁻¹.
- Multiplying mass by g but giving the answer in kg or N/kg; correct by stating the weight in newtons.
- Confusing mass and weight: mass is the amount of matter in kilograms (kg) and is constant, while weight is a force in newtons (N) that depends on gravitational field strength. Correct by always labelling the quantity and unit.
- Thinking the centre of mass must lie inside the material of the object. Correct by recalling examples such as a ring or a horseshoe, whose centre of mass is in the empty space at the centre.
- Drawing the weight arrow from the geometric centre of an irregular object. Correct by finding the centre of mass experimentally, for example by suspending the object and using a plumb line.
- Writing W = m/g or W = g/m. Correct by remembering that weight is the product of mass and gravitational field strength, W = m × g.
- Treating weight and mass as the same quantity. Correct by stating that mass is in kg and is a scalar amount of matter, while weight is a force in N and depends on g.
- Using g = 10 N/kg and then giving an answer in kg. Correct by checking that the unit of the result matches the quantity calculated: weight must be in N.
- Confusing weight with mass: weight is a force in newtons, mass is in kilograms. Correction: always state the unit and remember W = m × g.
- Reading the spring-balance while it is still moving: the pointer must be stationary before reading. Correction: wait for the reading to settle.
- Assuming a spring-balance measures mass: it measures force, so it would give different readings on the Moon. Correction: use a mass balance for mass and a spring-balance for weight.
- Reading the scale at an angle, causing parallax error. Correction: position your eye level with the pointer.