p08_015.pdf
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Pobierz
Chapter 8 - 8.15
15. We use Eq. 8-18, representing the conservation of mechanical energy. We choose the reference position
for computing
U
to be at the ground below the cliff;it is also regarded as the “final” position in our
calculations.
(a) Using Eq. 8-9, the initial potential energy is
U
i
=
mgh
where
h
=12
.
5mand
m
=1
.
50 kg. Thus,
we have
K
i
+
U
i
=
K
f
+
U
f
1
2
mv
i
+
mgh
=
1
2
mv
2
+0
which leads to the speed of the snowball at the instant before striking the ground:
v
=
2
m
2
mv
i
+
mgh
=
v
i
+2
gh
where
v
i
=14
.
0 m/s is the magnitude of its initial velocity (not just one component of it). Thus
we find
v
=21
.
0m/s.
(b) As noted above,
v
i
is the magnitude of its initial velocity and not just one component of it;therefore,
there is no dependence on launch angle. The answer is again 21
.
0m/s.
(c) It is evident that the result for
v
in part (a) does not depend on mass. Thus, changing the mass of
the snowball does not change the result for
v
.
1
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