Energy -- Review Problems
Solutions to Problems
Irwin Physics Book 2 - Concepts & Connections: Chapter 5
Section 5.2
1. a)
W = FDd = (40 N)(0.15 m)W =
6.0 Jb)
W = FDd = mgDd = (50 kg)(9.8 N/kg)(1.95 m)W
= 9.6 X 102 Jc)
W = FDd cos Q= (120 N)(4 m)(cos 25°) = 4.4 X 102 J2.
v = 45 km/h = 12.5 m/sTo find Dd, use
v22 = v12 + 2aDd and solve for DdDd = 31.25 m
W = F
Dd = (5000 N)(31.25 m) = 1.6 X 102 J3.
W = FDd cos Q = (78 N)(10 m)(cos 55°)= 4.5 X 102 J4.
To find a use a = (v2- v1)/Dta
= -2.2 m/s2Now, use F = ma to find the force
F =
(52 000 kg)(-2.2 m/s2) = -114 400 NTo find Dd, use v22 = v12 + 2aDd and solve for Dd
Dd
= 97.5 mW = FDd =
(-114 400 N)(97.5 m) = -1.1 X 107J5. a)
W = FDd = (175 N)(55 m) = 9625 Jb)
The triangular areas above and below the axis are identical and cancel out, therefore,W
= (0.040 m)(20 N) = 0.80 J6.
F = ma = (3 kg)(9.8 N/kg) = 29.4 NFrom W = FDd
calculate Dd = W / F = 16 mSection 5.3
1. a)
Ek = (mv2)/2 = (20 000 kg)(7500 m/s)2/2 = 5.6 X 1011Jb)
v =20 km/h = 5.6 m/sEk = (mv2)/2 = (1.0 kg)(5.6 m/s)2/2 = 15.4 J
c) Ek = (mv2)/2 = (0.030 kg)(400 m/s)2/2 = 2.4 X 103J
2.
v =
5.6 m/s3.

m =
6.5 kg4.
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p = 4.2 X 10-23 N.s


Related Topics:
Momentum
Impulse
Conservation Of Momentum
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