(a)
What
is the
horizontal component of the missile's velocity when it reaches
its
maximum
height
?
Ignore air resistance. (tan67 = 12/5)
(3)
Horizontal
component is unaffected by the force of gravity, therefore,
(b) Use conservation of
energy to
determine the maximum height reached by the missile. Ignore
air
resistance.
(g
= 10 m/s2)
(6)
where f
is
the top of the
trajectory and I is the initial position.
If
we define Ug = 0 at ground level then,
(c) When it reaches its
maximum height
the missile explodes, breaking into two equal mass
fragments.
One
fragment is observed to move horizontally, to the left (see
above),
with a
velocity
equal
to twice that of the horizontal component of the original
missile
immediately
before
the
explosion.
Determine the velocity of the other fragment immediately
following
the
explosion.
(8)
Explosion
is represented by the diagram below,
Conservation
of linear momentum during the explosion gives,
(d) How much kinetic
energy
is lost
(or gained) in the explosion ?
(6)
KE is gained
(e)
Would
you
classify the explosion as elastic or inelastic ?
(2)
Kinetic
energy was not conserved which means the collision was
INELASTIC