3.6.1.1 Circular motion 
Motion in a circular path at constant speed implies there is an acceleration and requires a centripetal force.
Radian measure of angle.
Direction of angular velocity will not be considered.
Angular speed  ω
ω =v/r= 2πf
Centripetal acceleration  a
a = v^{2}/r = ω^{2}r
Centripetal force
F = mv^{2}/r = mω^{2}r
The derivation of a = v ^{2}/r will not be examined. 
Remember that acceleration is rate of change of velocity  and velocity is a vector  it has direction as well as magnitude of speed associated with it.
With circular motion the object is being constantly pushed towards the circular path's centre  that is the direction of the acceleration.
Circular Motion Multiple Choice
Questions on circular motion link to gravitational fields  motion of planets and satellites.
MS 0.4 Estimate the acceleration and centripetal force in situations that involve rotation. 
3.6.1.2 Simple harmonic motion (SHM) 
Analysis of the characteristic features of simple harmonic motion.
Graphical representations linking x,v,a and t
Velocity as gradient of displacementtime graph and acceleration as the gradient of the velocitytime graph..
Maximum speed = ωA
Maximum acceleration = ω^{2}A
SHM Structured questions

Ensure you can define SHM  they always ask for that  2 marks!
Get an overall appreciation of displacement from mean position, velocity and acceleration changes.
Remember that ω = 2πf
AT i, k Data loggers can be used to produce s − t, v − t and a − t graphs for SHM.
MS 3.6, 3.8, 3.9, 3.12 Sketch relationships between x, v, a and a − t for simple harmonic oscillators.

3.6.1.3 Simple harmonic systems 
Study of massspring system:
Study of simple pendulum:
Questions may involve other harmonic oscillators (eg liquid in Utube) but full information will be provided in questions where necessary.
Variation of E_{k}, E_{p} and total energy with displacement, and with time.
Effects of damping on oscillations. 
Practical techniques must be appreciated  this is an opportunity for the examiner to check your experimental techniques.
SHM Multiple choice
Required practical 7: Investigation into simple harmonic motion using a mass–spring system and a simple pendulum.
MS 4.6 / AT b, c Students should recognise the use of the smallangle approximation in the derivation of the time period for examples of approximate SHM. 
3.6.1.4 Forced vibrations and resonance 
Qualitative treatment of free and forced vibrations.
Resonance and the effects of damping on the sharpness of resonance.
Examples of these effects in mechanical systems and stationary wave situations. 
This leads to 'wordy' answers, ensure you understand all of the terms and can define them with precision.
AT g, i, k AT g, i, k Investigation of the factors that determine the resonant frequency of a driven system.
Phase difference between driver and driven displacements has been removed from the syllabus but is interesting to look at!
