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12 Solution Sheets Ch 5
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12 Solution Sheets Ch 5
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62
Chapter 5 · Motion Near the Earth's Surface Section 5.1 Practice 1.
a)
(page 155)
Fg = mg
Fe -
980 N = (100 kg)(0.30 m/s 2 )
Fe -
980 N = 30 N
= (50 kg}(9.8 N/kg) = 4.9 b)
Fg
X
lO 2 N
= mg
Fe = 1 010 N
= (0.100 kg)(9.8 N/kg)
Fe
= 0.98 N 2.
g = 1.6 N/kg a)
= 1 010 N [up]
c)
Fg = mg
= (50 kg}(1.6 N /kg)
b)
Fg
= 80 N = mg = (0.100 kg}(1.6 N/kg) = 0.16 N
Practice (page 158) 1.
a}
-?
at rest, a = 0
and
-?
Fnel = 0
Fg = mg
= (100 kg)(9.8 N/kg) Fe- 980 N = -15 N
= 980 N -?
-?
-?
Fe = 965 N
Fnet = Fe + Fg
0 = Fe -
980 N
-?
Fe = 965 N [up]
Fe= +980 N -?
Fe = 980 N [up]
d)
b)
If v is uniform,
Fe
-?
a = 0, Fnet = 0, o o o
Fe = 980 N [up] as in (a).
63 e)
If falling freely, there is no force of
2.
c)
the elevator on the passenger, as seen below. -'>
ma F -
e
980 N Fe
= -(100 =0N
T
kg)(9.8 m/s 2 )
2. T
a•O -'>
~et
-'>
=T +
-+
~
Fg
T - 19 600 N
T
= 2.0
X
= ma =0
10 4 N
d) Fg
mg
(2000 kg)(9.8 N/kg) 19 600 N a)
-'>
-'>
-'>
=
T -
19 600 N
T
+
-'>
18
Fnet
ma
=
0
=0
T = 19 600 N T = 2.0
X
10 4 N ~
Fnet
b)
=
~
T
+
~
~
Fg
= ma
= ma T- 19 600 N =(2000 kg)(l.O m/s
T- mg T
a•O
T- 19 600 N
=2000 N
T
= 21600 = 2.2
e)
-'>
ma T- 19 600 N = 0 T = 19 600 N
= 2.0
X
10 4 N
0
X
N
10 4 N
2 )
64 2.
e)
(cont.)
_, _, _, Fnet = T + Fg T- rng = rna T -
19 600 N
T -
19 600 N
=
_, rna
aI
=
Fnet
Fnet
__ I
rn I
a)
Fg
=
T
(2000 kg)(- 1.0 m/s 2
=-
)
=
2000 N
T
17 600 N
T
1.8
X
g_
rn 2 T
=
5.0 kg
a
10 4 N
5.0 kg
rng
!_g_
rn=
g 4
-~
98 N 9.8 N/kg _, 4
3.0 T
10 kg
T
~ + Fg =rna
Fnet
a
=
29.4 N-T 3.0 kg 147 N- 5.0 T
= 18 N ~
----·r0gl
(10 kg)a
= -0.50
a2
40kg
93 N - 98 N = rna
=
29.4 N-T 3.0 kg
2.
Vertical components:
-5.0 N
rn 2 F- T
rn I
T
3.
__ 2
a2
N/kg
= -0.50 m/s 2 b)
Acceleration is down, since value of a is negative.
Practice (page 161) 1.
5.0kg
~
----·~
Fg
rnz g (15 kg)(9.8 N/kg) 147 N
aI
!
Fnet rn I
Fnet
__ I
a2
40 kg
aI T
40 kg
Fg
M2 g
a2 147 N-T 15 kg
15 T = 5880 N- 40 T
(3.0 kg)(9 .8 N /kg) T = 107 N
29.4 N
rn 2 147 N-T 15 kg
T a2
__ 2
65
=
a
=
T
Section 5.4
mI Practice (page 165)
107 N 40 kg
= 2.67
m/s 2
1.
p
-
F
:.1__
k - FN
= 2.7 m/s 2 3.
= ---=-5.::...0-=.N_c___ _ (20 kg)(9.8 N/kg)
==
3 U KQ
5.0 kg
2.
0.26
Ff = f.ik FN
= ~"k mg =
0.30(15 kg)(9.8 N/kg)
= 44 N 3.
Fgl =m 18 = (3.0 kg)(9.8 N/kg)
=
F
29.4 N
Fg2 =m 2 g = (5.0 kg)(9.8 N/kg)
= aI
= =
49 N
Fnet
mI T- 29.4 N
Ff
Fnet
a2
pkFN
= 0.12(2.0 kg)(9.8 N/kg)
m2
=
49 N-T 5.0 kg
3.0 kg
=
2.35 N
Fnet = ma
a I = a2
= ma = (2.0 kg)a = 0.83 m/s
F- Ff 4.0 N - 2.35 N
T- 29.4 N 49 N-T = 3.0 kg 5.0 kg 5.0 T- 147 N = 147 N- 3.0 T
a 4.
8 T = 294 N T = 37 N
aI
=
T - 29.4 N
3.0 kg
37 _ NN = .::c__ _29.4 ...c_:_-'----'--' 3.0 kg
= 2.5 m/s 2 -
-
----"
2
66 Fx
=
b)
F cos8
(1 00 N)( cos 55 •)
-
Fx
=
57 N
FY
=
F sin 55.
82 N Since v is constant, Fncl
=
ma
=
0 and
=
FN
Fg cos8
Ff = FX = 57 N
(98 N)(cos10•)
But
J1 k
=
96.5 N
!1_
Jl.k FN
FN
(0.10)(96.5 N)
57 N
9.65 N
82 N 0.70
Taking down the slope as positive
5. F = 17 N -
9.65 N
= 7.35 N a -
F m
_ 7.35 N - 10 kg
= 0.735 m/s bod=
V
1
bo(
- 0 20ma)
Fg = mg
b.t
= (10 kg)(9.8 N/kg)
98 N F
Fg sin8
= (98 N)(sin 10 •) = 17 N F m
a=-
17 N 10 kg
= 1.7m/s 2
6.
+
+~
2
a(b.t) 2
1 2(0.735 m/s 2 )(b.t) 2
= 7.38 s
or 7.4 s
67 FN
= Fy = mgcos20°
mg
Fg I
(40 kg)(9.8 N/kg)
Fx = mg sin 20 o a)
392 N
Ff = f-lk FN
but
= O.lO(mg cos 20 °)
FN =Fg,
)
)
Fnel = Fx
=
Fnet,x
+
= 392 N
FN
= 0.093 mg N -)
mg sin 20 o
Pk FN
Ff
Ff
(0.35)(392 N)
0.093 mg
-
137N
= 0.34 mg- 0.093 mg
[1]
= (0.,34- 0.093)(9.8 N/kg)m N
T - 137 N
F nel,,
rna
= 2.4 m N
I
(40 kg)a
Fnel,2
(2] 2.4 m
F g2
b)
v
T = m 2 a2 T
147 N -
m 2.4 m/s
I
= (15 kg)a
2
2
Combining [1] and (2] and given that
= v I + a D.l
= 0 + (2.4 m/s = 19.4 m/s = 19 m/s
2
= a2 = a
a,
)(8.0 s)
(one rope)
T- 137 N = 40a T = 15a
147 N -
lON
Note that the acceleration and the final speed of the skier do not depend on the mass of the skier.
= 55a =
a
0.18 m/s
2
Section 5.6
7. 40kg
~
Practice (page 169)
----~
1.
a)
Fg
=
mg
(60 kg)(9.5 N /kg) 5.7 b)
X
10< N
ag = g = 9.5 m/s 2 v2
=
vI 0
+ a!J.t
+
(9.5 m/s 2 )(10 s)
T
= 95 m/s
2.
Fs
g =m 1830 N 70.0 kg 26.1 N/kg
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