Download 12 5 A charged particle passes through a region of uniform magnetic

Survey
yes no Was this document useful for you?
   Thank you for your participation!

* Your assessment is very important for improving the workof artificial intelligence, which forms the content of this project

Document related concepts

Introduction to gauge theory wikipedia , lookup

Superconductivity wikipedia , lookup

Equations of motion wikipedia , lookup

Negative mass wikipedia , lookup

Electromagnet wikipedia , lookup

Field (physics) wikipedia , lookup

Fundamental interaction wikipedia , lookup

Speed of gravity wikipedia , lookup

Neutron magnetic moment wikipedia , lookup

Electrostatics wikipedia , lookup

Electric charge wikipedia , lookup

Nuclear physics wikipedia , lookup

Relational approach to quantum physics wikipedia , lookup

Path integral formulation wikipedia , lookup

Bohr–Einstein debates wikipedia , lookup

Mathematical formulation of the Standard Model wikipedia , lookup

Renormalization wikipedia , lookup

Standard Model wikipedia , lookup

Classical mechanics wikipedia , lookup

Lepton wikipedia , lookup

Work (physics) wikipedia , lookup

Lorentz force wikipedia , lookup

Magnetic monopole wikipedia , lookup

Newton's theorem of revolving orbits wikipedia , lookup

Chien-Shiung Wu wikipedia , lookup

Relativistic quantum mechanics wikipedia , lookup

Theoretical and experimental justification for the Schrödinger equation wikipedia , lookup

Aharonov–Bohm effect wikipedia , lookup

Elementary particle wikipedia , lookup

Atomic theory wikipedia , lookup

History of subatomic physics wikipedia , lookup

Matter wave wikipedia , lookup

Transcript
For
Examiner’s
Use
12
5
A charged particle passes through a region of uniform magnetic field of flux density 0.74 T,
as shown in Fig. 6.1.
region of uniform
magnetic field
path of
charged particle
Fig. 6.1
The radius r of the path of the particle in the magnetic field is 23 cm.
(a) The particle is positively charged. State the direction of the magnetic field.
[1]
(b) (i) Show that the specific charge of the particle (the ratio
is given by the expression
q
of its charge to its mass)
m
q
v
,
=
m rB
where v is the speed of the particle and B is the flux density of the field.
[2]
(ii) The speed v of the particle is 8.2 × 106 m s-1. Calculate the specific charge of the
particle.
specific charge =
© UCLES 2005
9702/04/SPECIMEN PAPER
C kg-1
[2]
13
(c) (i) The particle in (b) has charge 1.6 × 10-19 C. Using your answer to (b)(ii),
determine the mass of the particle in terms of the unified mass constant u.
mass =
u
For
Examiner’s
Use
[2]
(ii) The particle is the nucleus of an atom. Suggest the composition of this nucleus.
[1]
© UCLES 2005
9702/04/SPECIMEN PAPER
[Turn over