Physics AS/A level Paper 1

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Topics 1, 2, 3, 6, 7 and 8

Last updated 7:58 PM on 1/31/26
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58 Terms

1
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Centre of Mass

“The point at which the total mass of the object is said to act”

2
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Conservation of Energy

“The energy of the system before an event = the energy of the system after the event“

3
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Conservation of Momentum

“Momentum of the system before an event = the momentum of the system after”

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Drag

“The resistance against the motion of an object. Usually proportional to the speed of that object”

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Efficiency

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6
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Elastic collision

“Kinetic energy of a system before an event = kinetic energy after”

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Equilibrium

“Moments about a point are balanced and the resultant force on the object is zero”

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Force

“The rate of change of momentum of an object”

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Gravitational potential energy

“The energy gained by an object when it is raised by a height in a gravitational field”

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Impulse

  • change in momentum

  • Equal to the area under a force-time graph

  • Force x change in time

  • newton-second(N s)

<ul><li><p>change in momentum</p></li><li><p>Equal to the area under a force-time graph</p></li><li><p>Force x change in time </p></li><li><p>newton-second(N s)</p></li></ul><p></p>
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Kinetic energy

  • The energy an object has due to its motion

  • The amount of energy that would be transferred from the object when it decelerates to rest

12
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Momentum

“The product of an objects mass and its velocity”

<p>“The product of an objects mass and its velocity”</p>
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Moment

The product of a force and the perpendicular distance from the line of action to the pivot about which the force is acting

<p>The product of a force and the perpendicular distance from the line of action to the pivot about which the force is acting</p>
14
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Newton’s First Law

“An object at a constant velocity will remain at a constant velocity unless acted on by a resultant force”

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Newton’s Second Law

“If an object is acted upon by a resultant force it will accelerate”

<p>“If an object is acted upon by a resultant force it will accelerate”</p>
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Newton’s Third Law

“Every action has an equal and opposite reaction”

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Work Done

  • A force applied over a distance

  • Force x change in distance

<ul><li><p>A force applied over a distance</p></li><li><p>Force x change in distance</p></li></ul><p></p>
18
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Current

  • “Rate of flow of charge”

  • Change in charge over the change in time

  • (Amps)

<ul><li><p>“Rate of flow of charge”</p></li><li><p>Change in charge over the change in time</p></li><li><p>(Amps)</p></li></ul><p></p>
19
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Potential Difference

  • Work done per coulomb

  • (Volts)

<ul><li><p>Work done per coulomb</p></li><li><p>(Volts)</p></li></ul><p></p>
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Resistance

  • “A measure of how difficult it is for current to flow in a circuit “

  • Directly proportional to the p.d.

  • Inversely proportional to the current flow

  • (Ohms)

<ul><li><p>“A measure of how difficult it is for current to flow in a circuit “</p></li><li><p>Directly proportional to the p.d. </p></li><li><p>Inversely proportional to the current flow </p></li><li><p>(Ohms)</p></li></ul><p></p>
21
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Ohmic Conductor

“A conductor which follows Ohm’s law, the current flowing through is directly proportional to the potential difference, when it is held at a constant temperature”

<p>“A conductor which follows Ohm’s law, the current flowing through is directly proportional to the potential difference, when it is held at a constant temperature”</p>
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Resistivity

  • A measure of how easily it allows charge to flow through it

  • ρ- Resistivity

  • R- Resistance

  • l- lenght

  • (Ohm-metre)

<ul><li><p>A measure of how easily it allows charge to flow through it </p></li><li><p>ρ- Resistivity</p></li><li><p>R- Resistance</p></li><li><p>l- lenght</p></li><li><p>(Ohm-metre)</p></li></ul><p></p>
23
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Current and Potential

  • n- number density(m^-3)

  • q- the charge of charge carriers (usually 1.6×10^-16C)

  • v- velocity of the charge carriers(ms^-1)

  • A- cross sectional area of the wire(m²), calculate using A=πr2

<ul><li><p>n- number density(m^-3)</p></li><li><p>q- the charge of charge carriers (usually 1.6×10^-16C)</p></li><li><p>v- velocity of the charge carriers(ms^-1)</p></li><li><p>A- cross sectional area of the wire(m²), calculate using A=<strong>πr<sup>2</sup></strong></p></li></ul><p></p>
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Superconductor

“Materials which have zero resistivity at and below a critical temperature”

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Semiconductors

Components for which the resistance changes depending on external conditions:

  • LDRs- light sensitive

  • Thermistors- temperature sensitive

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Power

  • “The rate of energy transfer”

  • (Watt)

<ul><li><p>“The rate of energy transfer”</p></li><li><p>(Watt)</p></li></ul><p></p>
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Filament Lamp

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Diode

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Series circuits

To find total resistance:

<p>To find total resistance:</p>
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Parallel circuits

To find total resistance:

<p>To find total resistance:</p>
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Kirchoff’s First Law

“The total current entering a junction is equal to the total current leaving it”

<p>“The total current entering a junction is equal to the total current leaving it”</p>
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Kirchoff’s Second Law

“The sum of e.m.f in any loop of the circuit is equal to the sum of the p.d’s of each component”

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E.M.F

  • “The amount of energy supplied by the source per unit charge”

  • (Volts)

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Internal Resistance

“Opposition to the flow of charge within a cell”

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Potential Divider

  • A combination of two or more resistors in a series

  • The p.d in the circuit is split into a specific ratio

<ul><li><p>A combination of two or more resistors in a series </p></li><li><p>The p.d in the circuit is split into a specific ratio</p></li></ul><p></p>
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Angle in radians

  • s -arc length

  • r -radius

<ul><li><p>s -arc length</p></li><li><p>r -radius </p></li></ul><p></p>
37
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Angular speed -ω

  • v = ωr

<ul><li><p>v = ωr</p></li></ul><p></p>
38
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Connecting period and frequency to angular velocity

  • f = 1/T

  • T = 2π/ω

  • f = ω /2π

  • ω = f2π

<ul><li><p>f = 1/T</p></li><li><p>T = 2π/ω</p></li><li><p>f = ω /2π </p></li><li><p>ω = f2π </p></li></ul><p></p>
39
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Centripetal force

“We know from Newton’s first law that to accelerate, an object must experience a resultant force, therefore an object moving in a circle must experience a force”

  • It always acts towards the centre of the circle

<p>“We know from Newton’s first law that to accelerate, an object must experience a resultant force, therefore an object moving in a circle must experience a force”</p><ul><li><p>It always acts towards the centre of the circle</p></li></ul><p></p>
40
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Centripetal acceleration

“The acceleration experienced while in uniform circular motion”

<p>“The acceleration experienced while in uniform circular motion”</p>
41
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Simple Harmonic Motion

  • An object is experiencing SHM when its acceleration is directly proportional to displacement and is in the opposite direction”

  • x is the displacement from the equilibrium position

<ul><li><p>An object is experiencing SHM when its acceleration is directly proportional to displacement and is in the opposite direction”</p></li><li><p>x is the displacement from the equilibrium position</p></li></ul><p></p>
42
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Electric Field

  • “A region of space in which an electric charge experiences a non-contact force. This force can be attractive or repulsive”

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Coulomb’s Law

  • Determines the force acting between two charges.

  • If the force has a positive value, it is a repulsive force

  • If the force has a negative value, it is an attractive force

  • F - electric force

  • Q1 and Q2 - charges

  • r - distance of separation

<ul><li><p>Determines the force acting between two charges.</p></li><li><p>If the force has a positive value, it is a repulsive force</p></li><li><p>If the force has a negative value, it is an attractive force </p></li><li><p>F - electric force </p></li><li><p>Q<sub>1</sub> and Q<sub>2</sub> -<sub> </sub>charges </p></li><li><p>r - distance of separation </p></li></ul><p></p>
44
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Electric Field Strength (E)

“The electrostatic force that a unit positive charge would experience, at a given point in the field”

45
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Radial Field

  • The field is stronger nearer the surface of the object, and weakens as you move further away

  • For a positive charge, the arrows point outwards

  • For a negative, the arrows point inwards

<ul><li><p>The field is stronger nearer the surface of the object, and weakens as you move further away</p></li><li><p>For a positive charge, the arrows point outwards</p></li><li><p>For a negative, the arrows point inwards </p></li></ul><p></p>
46
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Uniform Field

Exerts that same electric force everywhere in the field

<p>Exerts that same electric force everywhere in the field </p><p></p>
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Electric Field Strength Equations

  • The first equation is for a radial field

  • Second is for a field formed by parallel plates

  • V- voltage

  • d- distance between the plates

<ul><li><p>The first equation is for a radial field</p></li><li><p>Second is for a field formed by parallel plates</p></li><li><p>V- voltage </p></li><li><p>d- distance between the plates</p></li></ul><p></p>
48
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Electric Potential

“The amount of work done in moving a unit positive charge from infinity to that point”

  • k- Coulomb constant

  • Q- charge

  • r- distance of separation

<p>“The amount of work done in moving a unit positive charge from infinity to that point”</p><ul><li><p>k- Coulomb constant</p></li><li><p>Q- charge</p></li><li><p>r- distance of separation</p></li></ul><p></p>
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Electric potential difference

The work done moving a positive charge from one point to another

<p>The work done moving a positive charge from one point to another</p>
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Capacitance (C)

The amount of charge a capacitor can store per unit of p.d

  • (Farads)

<p>The amount of charge a capacitor can store per unit of p.d </p><ul><li><p>(Farads)</p></li></ul><p></p>
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Energy stored by a capacitor

The second and third equations are derived by substituting the capacitance equation into the first

<p>The second and third equations are derived by substituting the capacitance equation into the first</p><p></p>
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Energy stored by a capacitor- graph

  • Area under a charge-voltage graph gives the energy stored

  • The gradient of the graph is the capacitance

<ul><li><p>Area under a charge-voltage graph gives the energy stored </p></li><li><p>The gradient of the graph is the capacitance </p></li></ul><p></p>
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Charging graph for a capacitor

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Discharging graph for a capacitor

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Capacitor discharging

  • Q0 is the initial charge…

  • To simplify the first three equations, take natural logs of both sides

<ul><li><p>Q<sub>0 </sub>is the initial charge… </p></li><li><p>To simplify the first three equations, take natural logs of both sides </p></li></ul><p></p>
56
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Time Constant

  • The product of the resistance in the circuit and the capacitance of the capacitor

  • The time taken to charge the capacitor to 1-1/e of its final value

  • The time taken to discharge the capacitor to 1/e of its initial value

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Magnetic Flux Density

  • A measure of the strength of a field

  • (Tesla)

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Motor Effect