4. Dynamics | 9702 Physics Summary Notes
4.1 Newton’s Laws of Motion
·
First law: if a body is at rest it remains at rest or if it is in
motion it moves with a uniform
velocity until it is acted on by resultant force or torque
·
Second law: the rate
of change of momentum of a body is proportional to the resultant force
and occurs in the direction of force; F=ma
·
Third law: if a body A exerts a force on a body B, then body B
exerts an equal but
opposite force on body A, forming an action-reaction pair
4.2 Mass and Weight
Mass
|
Weight
|
·
Measured in kilograms
·
Scalar quantity
·
Constant throughout the universe
|
·
Measured in Newtons
·
Vector quantity
·
Not constant
·
W=mg
|
·
Mass: is a measure of the amount of matter in a body, & is the
property of a body which resists
change in motion.
·
Weight: is the force
of gravitational attraction (exerted by the Earth) on a body.
4.3 Momentum
· Linear momentum: product of mass and
velocity
p = mv
· Force: rate of change of momentum
F = (mv - mu) / t
· Principle of conservation of linear momentum:
when bodies in a system interact, total momentum remains constant provided no
external force acts on the system.
mAuA
+ mBuB = mAvA + mBvB
4.4 Elastic Collisions
· Total
momentum conserved
· Total kinetic energy is conserved
Example:
Two identical spheres collide elastically. Initially, X is moving with speed v and Y is stationary. What happens
after the collision?
X stops and Y moves with speed v
Relative velocity before collision =
Relative velocity after collision
uA
- uB = vB - vA
4.5 Inelastic Collisions
relative speed of approach > relative speed of separation
o Total
momentum is conserved
· Perfectly inelastic collision:
only momentum is conserved, and the particles stick together after collision (i.e. move with the
same velocity)
· In
inelastic collisions, total energy is conserved but
Ek may
be converted into other forms of energy e.g. heat
i need help in this question
ReplyDeleteQ: A stationary nucleus of mass 220u undergoes radioactive decay to produce a nucleus D of mass 216u and alpha particle of mass 4u
the initial kinetic energy of the alpha particle is 1*10^-12(one times ten to the power of negative twelve)
A) (i)state the law of conservation of linear momentum
(ii) explain why the initial velocities of the nucleus D and the alpha particle must be in opposite directions
B)(i) show that the initial speed of alpha particle in 1.7*10^7 m/s
(ii)calculate the initial speed of nucleus D
c) the range in air of the emitted alpha particle is 4.5 cm
calculate the average deceleration of the alpha particle as it is stopped by the air
A stationary nucleus of mass 220u undergoes radioactive decay to produce a nucleus D of
ReplyDeletemass 216u and an α-particle of mass 4u
The initial kinetic energy of the α-particle is 1.0 × 10^–12 J.
(ii) Explain why the initial velocities of the nucleus D and the α-particle must be in
opposite directions.
(b) (i) Show that the initial speed of the α-particle is 1.7 × 10^7 m/s.
(ii) Calculate the initial speed of nucleus D.
(c)The range in air of the emitted α-particle is 4.5 cm.
Calculate the average deceleration of the α-particle as it is stopped by the air.
Check solution 1098 at
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