only along an x axis under the influence of a conservative force. On the graph UA = 9.00 J, = 12.00 J with = Uc = 20.0 J, and Up = 24.0 J. The particle is released at the point where UB kinetic energy 4.00 J. Which of the following statements must be true? (D)a Uch UB UA 0 3 5 6 7 8 9 4 x (m) a. If the particle is initially moving in the -î direction, then it has enough energy to reach x = 0. b. The particle is at an unstable equilibrium at x = 5.00 m. c. The kinetic energy of the particle is greater than 4.00 J at x = 6.50 m. d. The work done on the particle must be negative as it moves from x = 7.00 m to x = 7.50 m. e. The particle will be stuck in the potential well between x = 6.00 m and x = 7.00 m.

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Chapter1: Units, Trigonometry. And Vectors
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only along an x axis under the influence of a conservative force. On the graph UA 9.00 J,
Uc 20.0 J, and Up = 24.0 J. The particle is released at the point where UB = 12.00 J with
kinetic energy 4.00 J. Which of the following statements must be true?
=
tot
Uch
ŜUR
UA
0
6 7
a.
If the particle is initially moving in the −î direction, then it has enough energy to reach x = 0.
The particle is at an unstable equilibrium at x = 5.00 m.
b.
c. The kinetic energy of the particle is greater than 4.00 J at x = 6.50 m.
7.50 m.
d. The work done on the particle must be negative as it moves from x = 7.00 m to x =
e.
The particle will be stuck in the potential well between x = 6.00 m and x = 7.00 m.
Transcribed Image Text:only along an x axis under the influence of a conservative force. On the graph UA 9.00 J, Uc 20.0 J, and Up = 24.0 J. The particle is released at the point where UB = 12.00 J with kinetic energy 4.00 J. Which of the following statements must be true? = tot Uch ŜUR UA 0 6 7 a. If the particle is initially moving in the −î direction, then it has enough energy to reach x = 0. The particle is at an unstable equilibrium at x = 5.00 m. b. c. The kinetic energy of the particle is greater than 4.00 J at x = 6.50 m. 7.50 m. d. The work done on the particle must be negative as it moves from x = 7.00 m to x = e. The particle will be stuck in the potential well between x = 6.00 m and x = 7.00 m.
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