Chapter 13 Solutions - Mosinee School District
Chapter 13 Solutions - Mosinee School District
Chapter 13 Solutions - Mosinee School District
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<strong>Chapter</strong> <strong>13</strong><br />
L<br />
9.80 m s2<br />
2.00 s<br />
gT<br />
2<br />
4 4<br />
2 2<br />
2<br />
0.993 m<br />
Then mass per unit length of the string is then<br />
m<br />
L<br />
0.060 0 kg kg<br />
0.060 4<br />
0.993 m m<br />
When the pendulum is vertical and stationary, the tension in the string is<br />
F Mball<br />
g<br />
5.00 kg 9.80 m s2<br />
49.0 N<br />
and the speed of transverse waves in it is<br />
v<br />
F<br />
49.0 N<br />
0.060 4 kg m<br />
28.5 m s<br />
<strong>13</strong>.56 If<br />
1 m1<br />
L is the mass per unit length for the first string, then<br />
2 m2 L m1 2L 1 2 is that of the<br />
second string. Thus, with F2 F1<br />
F , the speed of waves in the second string is<br />
F 2 F F<br />
v 2 2 v 2 5.00 m s 7.07 m s<br />
2 1<br />
2 1 1<br />
<strong>13</strong>.57 (a) The tension in the string is F mg 3.0 kg 9.80 m s2<br />
29 N . Then, from v F , the mass per<br />
unit length is<br />
F<br />
v2<br />
29 N<br />
24 m s<br />
2<br />
0.051 kg m<br />
(b)<br />
When m = 2.00 kg, the tension is<br />
F mg<br />
2.0 kg 9.80 m s2<br />
20 N<br />
and the speed of transverse waves in the string is<br />
v<br />
F<br />
20 N<br />
0.051 kg m<br />
20 m s<br />
<strong>13</strong>.58 If the tension in the wire is F, the tensile stress is Stress = F/A, so the speed of transverse waves in the wire may be<br />
written as<br />
Page <strong>13</strong>.22