Here is a little video to remind you of the relationships required at AH. See below for updates
Please note
Using John Sharkey’s Flash Learning this video covers the required Virtual CfE Advanced Higher Physics Equations. NB there are some updates to equations since this material was produced.
Here is a little video to remind you of the relationships required at AH. See below for updates
Please note
Using John Sharkey’s Flash Learning Virtual CfE Advanced Higher Physics these videos cover all of the unit Rotational Motion and Astrophysics. Note there have been a few changes to the Course Specifications since these were produced.
Here are some of the recordings from Virtual Flash Learning for the Rotational Motion Section. Turn off the volume if you dont want to hear from me.
This one has audio but you can switch it off.
Note in the Stellar Physics video the equation for Apparent Brightness has now been changed see below
An adaptation of Tom Balanowski’s notes by Mr Bailey. This is a useful guide to teachers preparing students for their AH Physics Project. PLANNING is the KEY.
If you are not familiar with Excel can I recommend you spending a bit of time looking over the post in the BGE section (link below). I’ll add a further advanced part for you below.
Other packages are available and some are more robust such as R but I am not sure whether I will introduce that to you now.
https://www.mrsphysics.co.uk/advanced/wpcontent/uploads/2020/06/HookesLawTableinExcel.mp4
Plotting graphs in Excel is coming this way soon!
Firstly from me
check out the prefixes you need. Notice anything different?
I am grateful to Ms K Ward from George Heriot’s School for trawling through the new and old curriculum and recording the changes. Thanks also for allowing me to reproduce it here.
Old assessment: 100 mark question paper, 30 mark project, plus pass all the units
New assessment: 155 mark question paper, scaled to 120, 40 mark project (hence project is 25%)
The content is no longer divided into ‘mandatory course key areas’, ‘suggested learning activities’, and ‘exemplification of key areas’. There is simply a list of the course contents.
Where the wording has changed but I don’t see any real difference, I have said ‘no change’.
Kinematic relationships – no change
Angular motion – derivation of centripetal acceleration equation is gone
Rotational dynamics – no change
– ‘Conversion between astronomical units (AU) and metres and between lightyears (ly) and metres’ – is new
– ‘Consideration of the energy required by a satellite to move from one orbit to another’ – is gone
– ‘Knowledge that the escape velocity from the event horizon of a black hole is equal to the speed of light’ – is new
Specific example of a pp chain is now given
HertzprungRussell section is rewritten more clearly.
Introduction to quantum theory – no change
– ‘Knowledge of the interaction of the solar wind with Earth’s magnetic field’ – is gone. New document only mentions composition of solar wind. Helical motion of charged particles is still there though, so it might not really matter.
Simple harmonic motion (SHM)– no change
Waves – no change
Relationship for interference due to division of amplitude is now specified,
opd=mλ or (m+1/2) λ where m=0,1,2…
Polarisation – no change
– ‘Knowledge of Millikan’s experimental method for determining the charge on an electron’ – this was in ‘exemplification’ before but is now specifically required knowledge
– ‘Comparison of gravitational, electrostatic, magnetic, and nuclear forces in terms of their relative strength and range’ – the words in bold are new
– ‘Knowledge that, in an RC circuit, an uncharged capacitor can be considered to be fully
charged after a time approximately equal to 5τ. Knowledge that, in an RC circuit, a fully charged capacitor can be considered to be fully discharged after a time approximately equal to 5τ.’ – is new
Electromagnetic radiation– no change
– ‘Absolute uncertainty should normally be rounded to one significant figure. In some instances, a second significant figure may be retained.’ – the words in bold are new. It does not specify the instances in which a second figure may be retained.
– ‘Knowledge that, when uncertainties in a single measurement are combined, an uncertainty can be ignored if it is less than one third of one of the other uncertainties in the measurement’ – is new
– ‘Knowledge that, when uncertainties in measured values are combined, a fractional/percentage uncertainty in a measured value can be ignored if it is less than one third of the fractional/percentage uncertainty in another measured value’ – is new
– The equation for the uncertainty in a value raised to a power is now given:
– This short section is new
The AH today were working in 3 groups to research via practicals and notes about SHM. The task is given below. Well done to Morford and Hodgson who created the following from their practical, with very little assistance. Their results were so good I thought I’d share them.
Mr Morford wrote
Morford & Hodgson (2019)
“These graphs are from our recent experiment to determine the effect of damping on an oscillating mass. A mass was hung from a spring over an Alba Ranger ultrasound device. We then analysed our measurements using excel and graphed our results to find the decay due to damping.”
This was the task for the class and my thanks to the IoP for their Practical Physics lessons and to the other places referenced for some great practical techniques. I will neaten this post later, but I promised Morford and Hodgson that I would post tonight!
Hopefully I can collate the rest of the groups information soon.
By the end of the lesson you should……
https://www.webassign.net/question_assets/ncsucalcphysmechl3/lab_7_1/manual.html
https://www.cyberphysics.co.uk/topics/shm/springs.htm
http://practicalphysics.org/investigatingmassspringoscillator.html
Despite Covid19 the intrepid AH students have been showing damping with a pendulum bob and tracker. The original movie has still to be analysed by our friends from Annan
Now if we can add Atwal, Burns, Carson and Morrin’s tracker we can have a full set for 2020 and you can look back with fondness at your time in AH, despite all the distancing.
A mass suspended on a spring will oscillate after being displaced. The period of oscillation is affected by the amount of mass and the stiffness of the spring. This experiment allows the period, displacement, velocity and acceleration to be investigated by datalogging the output from a motion sensor. It is an example of simple harmonic motion.
Analysis
Measurement of period
Period and Amplitude Observe that the period appears to be independent of amplitude.
Effect of mass
A straight line is the usual result, showing that the period squared is proportional to the mass.
Velocity and acceleration
A plot of the resulting data shows a ‘velocity vs. time’ graph. Note that the new graph is also sinusoidal. However, compared with the ‘distance vs. time’ graph, there is a phase difference – the velocity is a maximum when the displacement is zero, and vice versa.
A similar gradient calculation based on the ‘velocity vs. time’ graph yields an ‘acceleration vs. time’ graph. Comparing this with the original ‘distance vs. time’ graph shows a phase difference of 180°. This indicates that the acceleration is always opposite in direction to the displacement. Teaching notes
Aim: To find the force constant of a helical spring by plotting a graph between load and extension.
Aim: To find the effect of damping on an oscillating spring
Aim: To find the effect of mass on an oscillating spring
Aim: To use the formula for an oscillating spring to find m or k etc
PhysicsElectromagnetismAH_tcm4726384 Questions on the electromagnetism topic
ah electromagnetism summary notes 2013 Robert Gordon’s College brilliant notes
ah electromagnetism problems 2013
These are great little notes by F Kastelein on Unit 3 Electromagnetism. A lovely summary
Here is a great little video on Lenz’ Law called Michael’s Toys
Complete
Please complete notes for ALL of Kinematics and Angular Motion. Use the Traffic Light document to help you. Cover, calculus and the equations of motion definitions. Proving the angular motion equations, prove equation for central acceleration. Look at circular motion and cover banking, tension in circles, washing machine drums. pendulums. Hand these in Thurs Period 5.
I’ve put together, with Mrs Mac’s help, a document with quantity, symbol, unit and unit symbol so that you know the meaning of the terms in the Relationships Sheet. It is in EXCEL so that you can sort it by course, quantity or symbol.
Quantity, Symbol, Units the excel sheet
Quantity, Symbol, Units a pdf sheet sorted by course and then alphabetical by quantity.
This is the same information in readily available Tablepress form. If you click on the Higher tab at the top it should sort by terms that you need in alphabetical order, or search for a term. Let me know if I’ve missed any.
N  H  A  Physical Quantity  sym  Unit  Unit Abb. 

5  absorbed dose  D  gray  Gy  
5  absorbed dose rate  H (dot)  gray per second gray per hour gray per year  Gys^{ 1} Gyh ^{ 1} Gyy^{ 1}  
5  6  7  acceleration  a  metre per second per second  m s^{ 2} 
5  6  7  acceleration due to gravity  g  metre per second per second  m s ^{ 2} 
5  activity  A  becquerel  Bq  
5  6  7  amplitude  A  metre  m 
5  6  7  angle  θ  degree  ° 
5  6  7  area  A  square metre  m ^{ 2} 
5  6  7  average speed  v (bar)  metre per second  m s^{ 1} 
5  6  7  average velocity  v (bar)  metre per second  m s ^{ 1} 
5  6  7  change of speed  ∆v  metre per second  m s ^{ 1} 
5  6  7  change of velocity  ∆v  metre per second  m s^{ 1} 
5  count rate    counts per second (counts per minute)    
5  6  7  current  I  ampere  A 
5  6  7  displacement  s  metre  m 
5  6  7  distance  d  metre, light year  m , ly 
5  6  7  distance, depth, height  d or h  metre  m 
5  effective dose  H  sievert  Sv  
5  6  7  electric charge  Q  coulomb  C 
5  6  7  electric charge  Q or q  coulomb  C 
5  6  7  electric current  I  ampere  A 
5  6  7  energy  E  joule  J 
5  equivalent dose  H  sievert  Sv  
5  equivalent dose rate  H (dot)  sievert per second sievert per hour sievert per year  Svs ^{ 1} Svh^{ 1} Svy ^{ 1}  
5  6  7  final velocity  v  metre per second  m s^{ 1} 
5  6  7  force  F  newton  N 
5  6  7  force, tension, upthrust, thrust  F  newton  N 
5  6  7  frequency  f  hertz  Hz 
5  6  7  gravitational field strength  g  newton per kilogram  N kg^{ 1} 
5  6  7  gravitational potential energy  E_{ p}  joule  J 
5  halflife  t_{ 1/2}  second (minute, hour, day, year)  s  
5  6  heat energy  E_{h}  joule  J  
5  6  7  height, depth  h  metre  m 
5  6  7  initial speed  u  metre per second  m/s 
5  6  7  initial velocity  u  metre per second  m s^{ 1} 
5  6  7  kinetic energy  E_{k}  joule  J 
5  6  7  length  l  metre  m 
5  6  7  mass  m  kilogram  kg 
5  number of nuclei decaying  N      
5  6  7  period  T  second  s 
5  6  7  potential difference  V  volt  V 
5  6  7  potential energy  E_{p}  joule  J 
5  6  7  power  P  watt  W 
5  6  7  pressure  P or p  pascal  Pa 
5  radiation weighting factor  w_{R}      
5  6  7  radius  r  metre  m 
5  6  7  resistance  R  ohm  Ω 
5  6  7  specific heat capacity  c  joule per kilogram per degree Celsius  Jkg^{1} °C ^{1} 
5  6  specific latent heat  l  joule per kilogram  Jkg ^{1}  
5  6  7  speed of light in a vacuum  c  metre per second  m s ^{1} 
5  6  7  speed, final speed  v  metre per second  ms ^{1} 
5  6  7  speed, velocity, final velocity  v  metre per second  m s^{1} 
5  6  7  supply voltage  V_{s}  volt  V 
5  6  7  temperature  T  degree Celsius  °C 
5  6  7  temperature  T  kelvin  K 
5  6  7  time  t  second  s 
5  6  7  total resistance  R_{}  ohm  Ω 
5  6  7  voltage  V  volt  V 
5  6  7  voltage, potential difference  V  volt  V 
5  6  7  volume  V  cubic metre  m^{3} 
5  6  7  weight  W  newton  N 
5  6  7  work done  W or E_{ W}  joule  J 
7  angle  θ  radian  rad  
7  angular acceleration  a  radian per second per second  rad s ^{2}  
7  angular displacement  θ  radian  rad  
7  angular frequency  ω  radian per second  rad s ^{1}  
7  angular momentum  L  kilogram metre squared per second  kg m^{2} s ^{1}  
7  angular velocity, final angular velocity  ω  radian per second  rad s^{1}  
7  apparent brightness  b  Watts per square metre  Wm^{2}  
7  back emf  e  volt  V  
6  7  capacitance  C  farad  F  
7  capacitive reactance  X_{c}  ohm  W  
6  critical angle  θ_{c}  degree  °  
density  ρ  kilogram per cubic metre  kg m^{3}  
7  displacement  s or x or y  metre  m  
efficiency  η      
6  7  electric field strength  E  newton per coulomb volts per metre  N C ^{1} Vm ^{1} 

7  electrical potential  V  volt  V  
6  7  electromotive force (e.m.f)  E or ε  volt  V  
6  energy level  E _{1} , E _{2} , etc  joule  J  
feedback resistance  R_{f}  ohm  Ω  
focal length of a lens  f  metre  m  
6  frequency of source  f_{s}  hertz  Hz  
6  7  fringe separation  ∆x  metre  m  
6  7  grating to screen distance  D  metre  m  
7  gravitational potential  U or V  joule per kilogram  J kg^{1}  
halfvalue thickness  T_{1/2}  metre  m  
6  7  impulse  (∆p)  newton second kilogram metre per second  Ns kgms^{1} 

7  induced e.m.f.  E or ε  volt  V  
7  inductor reactance  X_{L}  ohm  W  
7  initial angular velocity  ω _{o}  radian per second  rad s^{1}  
input energy  E _{i}  joule  J  
input power  P_{i}  watt  W  
input voltage  V _{1} or V_{2}  volt  V  
input voltage  V_{ i}  volt  V  
6  internal resistance  r  ohm  Ω  
6  7  irradiance  I  watt per square metre  W m^{1}  
7  luminoscity  L  Watt  W  
7  magnetic induction  B  tesla  T  
7  moment of inertia  I  kilogram metre squared  kg m^{2}  
6  7  momentum  p  kilogram metre per second  kg m s^{1}  
6  number of photons per second per cross sectional area  N      
number of turns on primary coil  n _{p}      
number of turns on secondary coil  n _{s}      
6  observed wavelength  λ _{observed}  metre  m  
output energy  E _{o}  joule  J  
output power  P _{o}  watt  W  
output voltage  V _{o}  volt  V  
6  peak current  I_{peak}  ampere  A  
6  peak voltage  V_{ peak}  volt  V  
7  phase angle  Φ  radian  rad  
6  7  Planck’s constant  h  joule second  Js  
7  polarising angle (Brewster’s angle)  i _{p}  degree  ̊  
power (of a lens)  P  dioptre  D  
power gain  P_{gain }      
7  Power per unit area  Watts per square metre  Wm^{2}  
primary current  I _{p}  ampere  A  
primary voltage  V_{p}  volt  V  
7  radial acceleration  a_{r}  metre per second per second  m s^{2}  
6  redshift  z      
6  7  refractive index  n      
6  relativistic length  l'  metre  m  
6  relativistic time  t'  second  s  
rest mass  m_{o}  kilogram  kg  
6  rest wavelength  λ_{rest}  metre  m  
6  root mean square current  I _{rms}  ampere  A  
6  root mean square voltage  V_{rms}  volt  V  
7  rotational kinetic energy  E_{rot}  joule  J  
7  schwarzchild radius  r_{Schwarzchild}  metre  m  
secondary current  I_{s}  ampere  A  
secondary voltage  V_{s}  volt  V  
7  selfinductance  L  henry  H  
6  7  slit separation  d  metre  m  
7  tangential acceleration  a_{t}  metre per second per second  m s^{2}  
6  threshold frequency  f_{o}  hertz  Hz  
7  time constant  t  second  s  
7  torque  Τ  newton metre  Nm  
7  uncertainty in Energy  ∆E  joule  J  
7  uncertainty in momentum  ∆p^{x}  kilogram metre per second  kgms^{1}  
7  uncertainty in position  ∆x  metre  m  
7  uncertainty in time  ∆t  second  s  
6  velocity of observer  v_{o}  metre per second  m s^{1}  
6  velocity of source  v_{s}  metre per second  m s^{1}  
voltage gain        
voltage gain  A_{o} or V _{gain }      
5  6  7  wavelength  λ  metre  m 
6  work function  W  joule  J 
Hi Folks! I had planned to finish these before the October hols! Sorry too much on. This is as far as I’ve got and I’ll update it a.s.a.p.
If you update it let me know. I’ll put the answers into a table of 2 columns so that if you fold down the middle they can be cue cards.
Type  Yr  Q No.  Answer 

Trad  2001  4 b  a (OR F) is directly proportional to x Usual now to use y rather than x 
Trad  2001  5 aii  (Electrostatic potential at a point) is the work done per unit charge moveing the charge from infinity to the point 
Trad  2001  11 a  electric field vibrates in all directions in unpolarised light vibrates in one plane only in polaried light 
Trad  2002  3 ci  velocity required by a body to escape earth gravitational field by reaching infinity 
Trad  2002  5 ai  diffraction pattern produced by electon beam 
Trad  2002  10 cii  wavelength has incerased therfore the source is moving away from the observer 
Trad  2006  3 ai  Force exerted on 1 kg (of mass) placed in the field 
Trad  2006  11 c  (Path length) in oil depends on angle of incidence or thickness ∴different colours are seen due to interference 
Trad  2009  8 b  One tesla is the magnetic induction of a magnetic field in which a conductor of length one metre, carrying a current of one ampere (perpendicular) to the field is acted on by a force of one newton. 
Trad  2009  9 ai  Division of amplitude is when some of the light reflects from the top of the air wedge and some is transmitted/refracted into the air. OR Some of the light is reflected from a surface of a new material/medium and some of the light is transmitted/refracted into the new material/medium. 
Trad  2009  10 a  A stationary wave is caused by interference effects between the incident and reflected sound. 
Trad  2009  10 b  The antinodes of the pattern are areas of maximum displacement/amplitude/disturbance The nodes of the pattern are areas of minimum/zero displacement/amplitude/disturbance 
Trad  2010  4 a  Total angular momentum before (an event) = total angular momentum after (an event) in the absence of external torques 
Trad  2010  6 bii  Efield is zero inside a hollow conductor. Efield has inverse square dependence outside the conductor. 
Trad  2010  11 a  unpolarised light => Electric field vector oscillates or vibrates in all planes polarised light => Electric field vector oscillates or vibrates in one plane 
Trad  2014  3 ai  The (minimum) velocity/speed that a mass must have to escape the gravitational field (of a planet). 
Trad  2014  4 ai  The unbalanced force/ acceleration is proportional to the displacement of the object and act in the opposite direction. 
Rev  2014  4 aii  The distance from the centre of a black hole at which not even light can escape. or The distance from the centre of a black hole to the event horizon. 
Trad  2014  5 di  Electron orbits a nucleus / proton , Angular momentum quantised or Certain allowed orbits / discrete energy level 
Rev  2014  6 aii  Photoelectric effect or Compton scattering Collision and transfer of energy 
Rev  2014  6 di  Electron orbits a nucleus / proton (1) Angular momentum quantised (1) or Certain allowed orbits / discrete energy level 
Rev  2014  8 a  The unbalanced force/ acceleration is proportional to the displacement of the object and act in the opposite direction. 
Trad  2014  11c  Wavelengths in the middle of the visible spectrum not reflected or destructively interfere. Red and blue reflected / combined to (form purple). 
Trad  2014  13 aii  The brightness would gradually reduce from a maximum at 0 degrees to no intensity at 90 degrees. It would then gradually increase in intensity from 90 degrees to 180 where it would again be at a maximum 
Rev  2015  1 c  The speed of the mass will be less. Second mark for correct justification. eg: Flywheel has greater moment of inertia Flywheel will be more difficult to start moving Smaller acceleration of flywheel More energy required to achieve same angular velocity. 
Rev  2015  2 a  Massive objects curve spacetime Other objects follow a curved path through this (distorted) spacetime 
Rev  2015  2 c  Time passes more slowly at lower altitudes (in a gravitational field). or Lower gravitational field strength at higher altitude. 
Trad  2015  3 biii  Potential is work done (per unit mass) moving from infinity to that point. or Infinity defined as zero potential. Work will be done by the field on the mass. or A negative amount of work will be done to move an object from infinity to any point. or WD by gravity in moving to that point or Force acts in opposite direction to r. 
Rev  2015  5 aiii  Difficult scale to read/information from diagram can only be read to 1 s.f. 
Rev  2015  6 ai  Force acting on (acceleration of) object is directly proportional to and in the opposite direction to its displacement. (from equilibrium) 
Rev  2015  7 aii  l reduced (or f increased) for Xrays or >E transferred D x reduced for Xrays since D x D p ³ h/4 p D p increases 
Rev  2015  7 b  since DEDt³ h/4 p Borrowing energy for a short period of time allows particles to escape 
Rev  2015  8 ai  Two sets of coherent waves are necessary (for an interference pattern) or (Interference patterns can be produced by) Division of wavefront. 
Rev  2015  9 ai  Force acts on particle at right angles to the direction of its velocity/motion or a central force on particle. 
Rev  2015  9 b  (Component of) velocity at right angles to field/ v sin θ, results in circular motion/central force. (Component of) velocity parallel to field/ v cosθ is constant/no unbalance force (in this direction). 
Trad  2015  9 bi  Magnetic fields/induction are equal in magnitude (½) and opposite in direction 
Rev  2015  10 ai  Force exerted per (unit) charge is constant at any point in the field 
Rev  2015  10 aiv  Any suitable answer eg Systematic uncertainty in measuring d or V Alignment of metre stick The flame has a finite thickness so cannot get exactly to the zero point. Factors causing field to be nonuniform. A p.d. across the resistor for all readings. Poor calibration of instruments measuring V or d. 
Rev  2015  10 b  Deflection is less. E is less. Force/acceleration is less 
Rev  2015  12 biii  Rate of change of current/magnetic field is at its maximum 
Trad  2016  5 ai  Frames of reference that are accelerating (with respect to an inertial frame) 
Trad  2016  5 aii  It is impossible to tell the difference between the effects of gravity and acceleration. 
Trad  2016  8 aii  The precise position of a particle/ system and its momentum cannot both be known at the same instant. OR If the uncertainty in the energy of the particle is reduced, the minimum uncertainty in the lifetime of the particle will increase (or viceversa). 
Trad  2016  10 ai  displacement is proportional to and in the opposite direction to the acceleration 