Present?
Location
Coursebook
(C)oursebook or (S)upplement or (B)oth
Chapter number
11c
(c) *use differential calculus to derive the expressions v = – Aω sin ωt and a = – Aω2 cos ωt for simple harmonic motion
Y
S
11d
(d) *recognise and use the expressions x = A cos ωt , v = – Aω sin ωt , a = – Aω2 cos ωt and F = –mω2 x to solve problems
Y
S
S Y
C
11f
(f) understand the phase differences between displacement, velocity and acceleration in simple harmonic motion
Y
S
11g
(g) *show that the total energy of an undamped simple harmonic system is given by E = 1/2 mA 2ω2 and recognise that this is a constant
Y
S
11h
(h) recognise and use E = 1/2 mA 2ω2 to solve problems
11i
(i) distinguish between free, damped and forced oscillations
11j
(j) recall how the amplitude of a forced oscillation changes at and around the natural frequency of a system and describe, qualitatively, how damping affects resonance. 12
Electric fields
• concept of an electric field • uniform electric fields • capacitance • electric potential
Start page
End page
19
Oscillations
Frequency and angular frequency
292
Y
S
Y
C
C
19
Oscillations
Damped oscillations
297
299
Y
C
19
Oscillations
Resonance
299
302
19
Oscillations
Free and forced oscillations
286
287
FO R
• electric field of a point charge Candidates should be able to: 12a
(a) explain what is meant by an electric field and recall and use E = F/Q for electric field strength
Y
C
8
Electric fields
Attraction and repulsion; The concept of an electric field; Electric field strength
117
121
12b
(b) recall that applying a potential difference to two parallel plates stores charge on the plates and produces a uniform electric field in the central region between them
Y
C
8
Electric fields
Electric field strength
119
121
Original material © Cambridge University Press 2016
To add to which chapter of Coursebook?
Section number
Title
19
S19.1
A more mathematical approach to s.h.m.
19
S19.1
A more mathematical approach to s.h.m.
19
S19.2
The simple pendulum
19
S19.1
A more mathematical approach to s.h.m.
19
S19.3
Energy of an undamped simple harmonic oscillator
19
S19.3
Energy of an undamped simple harmonic oscillator
293
R
Content
Section title
W
(e) recall and use T = 2π/ω as applied to a simple harmonic oscillator
Section number
EV IE
11e
Supplement
Chapter title
N
Syllabus content
O
Section number
LY
Cambridge Pre-U Physics