Deck 2: Gravitation, Force, Motion, Equilibrium, Elasticity, Rotation, Center of Mass, Linear Momentum, Potential Eneray, Conservation of Energy, Kinetic Energy, Work, Rolling, Torque, and Angular Momentum

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Question
A particle might be placed
1) inside a uniform spherical shell of mass M, but not at the center
2) inside a uniform spherical shell of mass M, at the center
3) outside a uniform spherical shell of mass M, a distance r from the center
4) outside a uniform solid sphere of mass M, a distance 2r from the center
Rank these situations according to the magnitude of the gravitational force on the particle, least to greatest.

A) All tie
B) 1, 2, 3, 4
C) 1 and 2 tie, then 3 and 4 tie
D) 1 and 2 tie, then 3, then 4
E) 1 and 2 tie, then 4, then 3
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Question
The fundamental dimensions of angular momentum are:

A) mass·length·time-1
B) mass·length-2·time-2
C) mass·2·time-1
D) mass·length2·time-2
E) none of these
Question
If a wheel is turning at 3.0 rad/s, the time it takes to complete one revolution is about:

A) 0.33 s
B) 0.67 s
C) 1.0 s
D) 1.3 s
E) 2.1 s
Question
The fan shown has been turned on and is slowing as it rotates clockwise. The direction of the acceleration of the acceleratrion point X on the fan tip could be:
 <strong>The fan shown has been turned on and is slowing as it rotates clockwise. The direction of the acceleration of the acceleratrion point X on the fan tip could be:  </strong> A)   B)   C)  \downarrow  D) \leftarrow  E)  \rightarrow  <div style=padding-top: 35px>

A)  <strong>The fan shown has been turned on and is slowing as it rotates clockwise. The direction of the acceleration of the acceleratrion point X on the fan tip could be:  </strong> A)   B)   C)  \downarrow  D) \leftarrow  E)  \rightarrow  <div style=padding-top: 35px>
B)  <strong>The fan shown has been turned on and is slowing as it rotates clockwise. The direction of the acceleration of the acceleratrion point X on the fan tip could be:  </strong> A)   B)   C)  \downarrow  D) \leftarrow  E)  \rightarrow  <div style=padding-top: 35px>
C) \downarrow
D) \leftarrow
E) \rightarrow
Question
A meter stick on a horizontal frictionless table top is pivoted at the 80-cm mark. A horizontal force <strong>A meter stick on a horizontal frictionless table top is pivoted at the 80-cm mark. A horizontal force   is applied perpendicularly to the end of the stick at 0 cm, as shown. A second horizontal force   (not shown) is applied at the 100-cm end of the stick.If the stick does not rotate:  </strong> A)   for all orientations of   B)   for all orientations of   C)   for all orientations of   D)   for some orientations of   for others E)   for some orientations of   for others <div style=padding-top: 35px> is applied perpendicularly to the end of the stick at 0 cm, as shown. A second horizontal force <strong>A meter stick on a horizontal frictionless table top is pivoted at the 80-cm mark. A horizontal force   is applied perpendicularly to the end of the stick at 0 cm, as shown. A second horizontal force   (not shown) is applied at the 100-cm end of the stick.If the stick does not rotate:  </strong> A)   for all orientations of   B)   for all orientations of   C)   for all orientations of   D)   for some orientations of   for others E)   for some orientations of   for others <div style=padding-top: 35px> (not shown) is applied at the 100-cm end of the stick.If the stick does not rotate:
<strong>A meter stick on a horizontal frictionless table top is pivoted at the 80-cm mark. A horizontal force   is applied perpendicularly to the end of the stick at 0 cm, as shown. A second horizontal force   (not shown) is applied at the 100-cm end of the stick.If the stick does not rotate:  </strong> A)   for all orientations of   B)   for all orientations of   C)   for all orientations of   D)   for some orientations of   for others E)   for some orientations of   for others <div style=padding-top: 35px>

A) <strong>A meter stick on a horizontal frictionless table top is pivoted at the 80-cm mark. A horizontal force   is applied perpendicularly to the end of the stick at 0 cm, as shown. A second horizontal force   (not shown) is applied at the 100-cm end of the stick.If the stick does not rotate:  </strong> A)   for all orientations of   B)   for all orientations of   C)   for all orientations of   D)   for some orientations of   for others E)   for some orientations of   for others <div style=padding-top: 35px> for all orientations of <strong>A meter stick on a horizontal frictionless table top is pivoted at the 80-cm mark. A horizontal force   is applied perpendicularly to the end of the stick at 0 cm, as shown. A second horizontal force   (not shown) is applied at the 100-cm end of the stick.If the stick does not rotate:  </strong> A)   for all orientations of   B)   for all orientations of   C)   for all orientations of   D)   for some orientations of   for others E)   for some orientations of   for others <div style=padding-top: 35px>
B) <strong>A meter stick on a horizontal frictionless table top is pivoted at the 80-cm mark. A horizontal force   is applied perpendicularly to the end of the stick at 0 cm, as shown. A second horizontal force   (not shown) is applied at the 100-cm end of the stick.If the stick does not rotate:  </strong> A)   for all orientations of   B)   for all orientations of   C)   for all orientations of   D)   for some orientations of   for others E)   for some orientations of   for others <div style=padding-top: 35px> for all orientations of <strong>A meter stick on a horizontal frictionless table top is pivoted at the 80-cm mark. A horizontal force   is applied perpendicularly to the end of the stick at 0 cm, as shown. A second horizontal force   (not shown) is applied at the 100-cm end of the stick.If the stick does not rotate:  </strong> A)   for all orientations of   B)   for all orientations of   C)   for all orientations of   D)   for some orientations of   for others E)   for some orientations of   for others <div style=padding-top: 35px>
C) <strong>A meter stick on a horizontal frictionless table top is pivoted at the 80-cm mark. A horizontal force   is applied perpendicularly to the end of the stick at 0 cm, as shown. A second horizontal force   (not shown) is applied at the 100-cm end of the stick.If the stick does not rotate:  </strong> A)   for all orientations of   B)   for all orientations of   C)   for all orientations of   D)   for some orientations of   for others E)   for some orientations of   for others <div style=padding-top: 35px> for all orientations of <strong>A meter stick on a horizontal frictionless table top is pivoted at the 80-cm mark. A horizontal force   is applied perpendicularly to the end of the stick at 0 cm, as shown. A second horizontal force   (not shown) is applied at the 100-cm end of the stick.If the stick does not rotate:  </strong> A)   for all orientations of   B)   for all orientations of   C)   for all orientations of   D)   for some orientations of   for others E)   for some orientations of   for others <div style=padding-top: 35px>
D) <strong>A meter stick on a horizontal frictionless table top is pivoted at the 80-cm mark. A horizontal force   is applied perpendicularly to the end of the stick at 0 cm, as shown. A second horizontal force   (not shown) is applied at the 100-cm end of the stick.If the stick does not rotate:  </strong> A)   for all orientations of   B)   for all orientations of   C)   for all orientations of   D)   for some orientations of   for others E)   for some orientations of   for others <div style=padding-top: 35px> for some orientations of <strong>A meter stick on a horizontal frictionless table top is pivoted at the 80-cm mark. A horizontal force   is applied perpendicularly to the end of the stick at 0 cm, as shown. A second horizontal force   (not shown) is applied at the 100-cm end of the stick.If the stick does not rotate:  </strong> A)   for all orientations of   B)   for all orientations of   C)   for all orientations of   D)   for some orientations of   for others E)   for some orientations of   for others <div style=padding-top: 35px> for others
E) <strong>A meter stick on a horizontal frictionless table top is pivoted at the 80-cm mark. A horizontal force   is applied perpendicularly to the end of the stick at 0 cm, as shown. A second horizontal force   (not shown) is applied at the 100-cm end of the stick.If the stick does not rotate:  </strong> A)   for all orientations of   B)   for all orientations of   C)   for all orientations of   D)   for some orientations of   for others E)   for some orientations of   for others <div style=padding-top: 35px> for some orientations of <strong>A meter stick on a horizontal frictionless table top is pivoted at the 80-cm mark. A horizontal force   is applied perpendicularly to the end of the stick at 0 cm, as shown. A second horizontal force   (not shown) is applied at the 100-cm end of the stick.If the stick does not rotate:  </strong> A)   for all orientations of   B)   for all orientations of   C)   for all orientations of   D)   for some orientations of   for others E)   for some orientations of   for others <div style=padding-top: 35px> for others
Question
A small disk of radius R1 is mounted coaxially with a larger disk of radius R2. The disks are securely fastened to each other and the combination is free to rotate on a fixed axle that is perpendicular to a horizontal frictionless table top,as shown in the overhead veiw below. The rotational inertia of the combination is I. A string is wrapped around the larger disk and attached to a block of mass m, on the table. Another string is wrapped around the smaller disk and is pulled with a force <strong>A small disk of radius R<sub>1</sub> is mounted coaxially with a larger disk of radius R<sub>2</sub>. The disks are securely fastened to each other and the combination is free to rotate on a fixed axle that is perpendicular to a horizontal frictionless table top,as shown in the overhead veiw below. The rotational inertia of the combination is I. A string is wrapped around the larger disk and attached to a block of mass m, on the table. Another string is wrapped around the smaller disk and is pulled with a force   as shown. The acceleration of the block is:  </strong> A) R<sub>1</sub>F/mR<sub>2</sub> B) R<sub>1</sub>R<sub>2</sub>F/(I - mR<sup>2 </sup><sub>2</sub>) C) R<sub>1</sub>R<sub>2</sub>F/(I + mR<sup>2 </sup><sub>2</sub>) D) R<sub>1</sub>R<sub>2</sub>F/(I - mR<sub>1</sub>R <sub>2</sub>) E) R<sub>1</sub>R<sub>2</sub>F/(I + mR<sub>1</sub>R <sub>2</sub>) <div style=padding-top: 35px> as shown. The acceleration of the block is:
<strong>A small disk of radius R<sub>1</sub> is mounted coaxially with a larger disk of radius R<sub>2</sub>. The disks are securely fastened to each other and the combination is free to rotate on a fixed axle that is perpendicular to a horizontal frictionless table top,as shown in the overhead veiw below. The rotational inertia of the combination is I. A string is wrapped around the larger disk and attached to a block of mass m, on the table. Another string is wrapped around the smaller disk and is pulled with a force   as shown. The acceleration of the block is:  </strong> A) R<sub>1</sub>F/mR<sub>2</sub> B) R<sub>1</sub>R<sub>2</sub>F/(I - mR<sup>2 </sup><sub>2</sub>) C) R<sub>1</sub>R<sub>2</sub>F/(I + mR<sup>2 </sup><sub>2</sub>) D) R<sub>1</sub>R<sub>2</sub>F/(I - mR<sub>1</sub>R <sub>2</sub>) E) R<sub>1</sub>R<sub>2</sub>F/(I + mR<sub>1</sub>R <sub>2</sub>) <div style=padding-top: 35px>

A) R1F/mR2
B) R1R2F/(I - mR2 2)
C) R1R2F/(I + mR2 2)
D) R1R2F/(I - mR1R 2)
E) R1R2F/(I + mR1R 2)
Question
A small disk of radius R1 is fastened coaxially to a larger disk of radius R2. The combination is free to rotate on a fixed axle, which is perpendicular to a horizontal frictionless table top, as shown in the overhead veiw below. The rotational inertia of the combination is I. A string is wrapped around the larger disk and attached to a block of mass m, on the table. Another string is wrapped around the smaller disk and is pulled with a force <strong>A small disk of radius R<sub>1</sub> is fastened coaxially to a larger disk of radius R<sub>2</sub>. The combination is free to rotate on a fixed axle, which is perpendicular to a horizontal frictionless table top, as shown in the overhead veiw below. The rotational inertia of the combination is I. A string is wrapped around the larger disk and attached to a block of mass m, on the table. Another string is wrapped around the smaller disk and is pulled with a force   as shown. The tension in the string pulling the block is:  </strong> A) R<sub>1</sub>F/R<sub>2</sub> B) mR<sub>1</sub>R<sub>2</sub>F/(I - mR<sup>2</sup><sub>2</sub>) C) mR<sub>1</sub>R<sub>2</sub>F/(I + mR<sup>2</sup><sub>2</sub>) D) mR<sub>1</sub>R<sub>2</sub>F/(I - mR<sub>1</sub>R <sub>2</sub>) E) mR<sub>1</sub>R<sub>2</sub>F/(I + mR<sub>1</sub>R <sub>2</sub>) <div style=padding-top: 35px> as shown. The tension in the string pulling the block is:
<strong>A small disk of radius R<sub>1</sub> is fastened coaxially to a larger disk of radius R<sub>2</sub>. The combination is free to rotate on a fixed axle, which is perpendicular to a horizontal frictionless table top, as shown in the overhead veiw below. The rotational inertia of the combination is I. A string is wrapped around the larger disk and attached to a block of mass m, on the table. Another string is wrapped around the smaller disk and is pulled with a force   as shown. The tension in the string pulling the block is:  </strong> A) R<sub>1</sub>F/R<sub>2</sub> B) mR<sub>1</sub>R<sub>2</sub>F/(I - mR<sup>2</sup><sub>2</sub>) C) mR<sub>1</sub>R<sub>2</sub>F/(I + mR<sup>2</sup><sub>2</sub>) D) mR<sub>1</sub>R<sub>2</sub>F/(I - mR<sub>1</sub>R <sub>2</sub>) E) mR<sub>1</sub>R<sub>2</sub>F/(I + mR<sub>1</sub>R <sub>2</sub>) <div style=padding-top: 35px>

A) R1F/R2
B) mR1R2F/(I - mR22)
C) mR1R2F/(I + mR22)
D) mR1R2F/(I - mR1R 2)
E) mR1R2F/(I + mR1R 2)
Question
The x and y coordinates in meters of the center of mass of the three-particle system shown below are:
<strong>The x and y coordinates in meters of the center of mass of the three-particle system shown below are:  </strong> A) 0, 0 B) 1.3 m, 1.7 m C) 1.4 m, 1.9 m D) 1.9 m, 2.5 m E) 1.4 m, 2.5 m <div style=padding-top: 35px>

A) 0, 0
B) 1.3 m, 1.7 m
C) 1.4 m, 1.9 m
D) 1.9 m, 2.5 m
E) 1.4 m, 2.5 m
Question
The center of mass of a system of particles obeys an equation similar to Newton's second law <strong>The center of mass of a system of particles obeys an equation similar to Newton's second law   where:</strong> A)   is the total internal force and m is the total mass of the system B)   is the total internal force and m is the mass acting on the system C)   is the total external force and m is the total mass of the system D)   is the force of gravity and m is the mass of Earth E)   is the force of gravity and m is the total mass of the system <div style=padding-top: 35px> where:

A) <strong>The center of mass of a system of particles obeys an equation similar to Newton's second law   where:</strong> A)   is the total internal force and m is the total mass of the system B)   is the total internal force and m is the mass acting on the system C)   is the total external force and m is the total mass of the system D)   is the force of gravity and m is the mass of Earth E)   is the force of gravity and m is the total mass of the system <div style=padding-top: 35px> is the total internal force and m is the total mass of the system
B) <strong>The center of mass of a system of particles obeys an equation similar to Newton's second law   where:</strong> A)   is the total internal force and m is the total mass of the system B)   is the total internal force and m is the mass acting on the system C)   is the total external force and m is the total mass of the system D)   is the force of gravity and m is the mass of Earth E)   is the force of gravity and m is the total mass of the system <div style=padding-top: 35px> is the total internal force and m is the mass acting on the system
C) <strong>The center of mass of a system of particles obeys an equation similar to Newton's second law   where:</strong> A)   is the total internal force and m is the total mass of the system B)   is the total internal force and m is the mass acting on the system C)   is the total external force and m is the total mass of the system D)   is the force of gravity and m is the mass of Earth E)   is the force of gravity and m is the total mass of the system <div style=padding-top: 35px> is the total external force and m is the total mass of the system
D) <strong>The center of mass of a system of particles obeys an equation similar to Newton's second law   where:</strong> A)   is the total internal force and m is the total mass of the system B)   is the total internal force and m is the mass acting on the system C)   is the total external force and m is the total mass of the system D)   is the force of gravity and m is the mass of Earth E)   is the force of gravity and m is the total mass of the system <div style=padding-top: 35px> is the force of gravity and m is the mass of Earth
E) <strong>The center of mass of a system of particles obeys an equation similar to Newton's second law   where:</strong> A)   is the total internal force and m is the total mass of the system B)   is the total internal force and m is the mass acting on the system C)   is the total external force and m is the total mass of the system D)   is the force of gravity and m is the mass of Earth E)   is the force of gravity and m is the total mass of the system <div style=padding-top: 35px> is the force of gravity and m is the total mass of the system
Question
A simple pendulum consists of a 2.0 kg mass attached to a string. It is released from rest at X as shown. Its speed at the lowest point Y is: <strong>A simple pendulum consists of a 2.0 kg mass attached to a string. It is released from rest at X as shown. Its speed at the lowest point Y is:  </strong> A) 0.90 m/s B)   C) 3.6 m/s D) 6.0 m/s E) 36 m/s <div style=padding-top: 35px>

A) 0.90 m/s
B) <strong>A simple pendulum consists of a 2.0 kg mass attached to a string. It is released from rest at X as shown. Its speed at the lowest point Y is:  </strong> A) 0.90 m/s B)   C) 3.6 m/s D) 6.0 m/s E) 36 m/s <div style=padding-top: 35px>
C) 3.6 m/s
D) 6.0 m/s
E) 36 m/s
Question
Objects A and B interact with each other via both conservative and nonconservative forces. Let KA and KB be the kinetic energies, U be the potential energy, and Eint be the internal energy. If no external agent does work on the objects then:

A) KA + U is conserved
B) KA + U + Eint is conserved
C) KA + KB + Eint is conserved
D) KA + KB + U is conserved
E) KA + KB + U + Eint is conserved
Question
Three identical springs (X,Y,Z) are arranged as shown. When a 4.0-kg mass is hung on X, the mass descends 3.0 cm. When a 6.0-kg mass is hung on Y, the mass descends:
<strong>Three identical springs (X,Y,Z) are arranged as shown. When a 4.0-kg mass is hung on X, the mass descends 3.0 cm. When a 6.0-kg mass is hung on Y, the mass descends:  </strong> A) 2.0 cm B) 4.0 cm C) 4.5 cm D) 6.0 cm E) 9.0 cm <div style=padding-top: 35px>

A) 2.0 cm
B) 4.0 cm
C) 4.5 cm
D) 6.0 cm
E) 9.0 cm
Question
The speed of a 4.0-N hockey puck, sliding across a level ice surface, decreases at the rate of 0.61 m/s2. The coefficient of kinetic friction between the puck and ice is:

A) 0.062
B) 0.41
C) 0.62
D) 1.2
E) 9.8
Question
A heavy wooden block is dragged by a force <strong>A heavy wooden block is dragged by a force   along a rough steel plate, as shown below for two possible situations. The magnitude of   is the same for the two situations. The magnitude of the frictional force in (ii), as compared with that in (i) is:  </strong> A) the same B) greater C) less D) less for some angles and greater for others E) can be less or greater, depending on the magnitude of the applied force. <div style=padding-top: 35px> along a rough steel plate, as shown below for two possible situations. The magnitude of <strong>A heavy wooden block is dragged by a force   along a rough steel plate, as shown below for two possible situations. The magnitude of   is the same for the two situations. The magnitude of the frictional force in (ii), as compared with that in (i) is:  </strong> A) the same B) greater C) less D) less for some angles and greater for others E) can be less or greater, depending on the magnitude of the applied force. <div style=padding-top: 35px> is the same for the two situations. The magnitude of the frictional force in (ii), as compared with that in (i) is:
<strong>A heavy wooden block is dragged by a force   along a rough steel plate, as shown below for two possible situations. The magnitude of   is the same for the two situations. The magnitude of the frictional force in (ii), as compared with that in (i) is:  </strong> A) the same B) greater C) less D) less for some angles and greater for others E) can be less or greater, depending on the magnitude of the applied force. <div style=padding-top: 35px>

A) the same
B) greater
C) less
D) less for some angles and greater for others
E) can be less or greater, depending on the magnitude of the applied force.
Question
Two blocks (A andB) are in contact on a horizontal frictionless surface. A 36-N constant force is applied to A as shown. The magnitude of the force of A on B is:
<strong>Two blocks (A andB) are in contact on a horizontal frictionless surface. A 36-N constant force is applied to A as shown. The magnitude of the force of A on B is:  </strong> A) 1.5 N B) 6.0 N C) 29 N D) 30 N E) 36 N <div style=padding-top: 35px>

A) 1.5 N
B) 6.0 N
C) 29 N
D) 30 N
E) 36 N
Question
A particle goes from x = -2 m, y = 3 m, z = 1 m to x = 3 m, y = -1 m, z = 4 m. Its displacement is:

A) <strong>A particle goes from x = -2 m, y = 3 m, z = 1 m to x = 3 m, y = -1 m, z = 4 m. Its displacement is:</strong> A)   B)   C)   D)   E)   <div style=padding-top: 35px>
B) <strong>A particle goes from x = -2 m, y = 3 m, z = 1 m to x = 3 m, y = -1 m, z = 4 m. Its displacement is:</strong> A)   B)   C)   D)   E)   <div style=padding-top: 35px>
C) <strong>A particle goes from x = -2 m, y = 3 m, z = 1 m to x = 3 m, y = -1 m, z = 4 m. Its displacement is:</strong> A)   B)   C)   D)   E)   <div style=padding-top: 35px>
D) <strong>A particle goes from x = -2 m, y = 3 m, z = 1 m to x = 3 m, y = -1 m, z = 4 m. Its displacement is:</strong> A)   B)   C)   D)   E)   <div style=padding-top: 35px>
E) <strong>A particle goes from x = -2 m, y = 3 m, z = 1 m to x = 3 m, y = -1 m, z = 4 m. Its displacement is:</strong> A)   B)   C)   D)   E)   <div style=padding-top: 35px>
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Deck 2: Gravitation, Force, Motion, Equilibrium, Elasticity, Rotation, Center of Mass, Linear Momentum, Potential Eneray, Conservation of Energy, Kinetic Energy, Work, Rolling, Torque, and Angular Momentum
1
A particle might be placed
1) inside a uniform spherical shell of mass M, but not at the center
2) inside a uniform spherical shell of mass M, at the center
3) outside a uniform spherical shell of mass M, a distance r from the center
4) outside a uniform solid sphere of mass M, a distance 2r from the center
Rank these situations according to the magnitude of the gravitational force on the particle, least to greatest.

A) All tie
B) 1, 2, 3, 4
C) 1 and 2 tie, then 3 and 4 tie
D) 1 and 2 tie, then 3, then 4
E) 1 and 2 tie, then 4, then 3
1 and 2 tie, then 3, then 4
2
The fundamental dimensions of angular momentum are:

A) mass·length·time-1
B) mass·length-2·time-2
C) mass·2·time-1
D) mass·length2·time-2
E) none of these
none of these
3
If a wheel is turning at 3.0 rad/s, the time it takes to complete one revolution is about:

A) 0.33 s
B) 0.67 s
C) 1.0 s
D) 1.3 s
E) 2.1 s
2.1 s
4
The fan shown has been turned on and is slowing as it rotates clockwise. The direction of the acceleration of the acceleratrion point X on the fan tip could be:
 <strong>The fan shown has been turned on and is slowing as it rotates clockwise. The direction of the acceleration of the acceleratrion point X on the fan tip could be:  </strong> A)   B)   C)  \downarrow  D) \leftarrow  E)  \rightarrow

A)  <strong>The fan shown has been turned on and is slowing as it rotates clockwise. The direction of the acceleration of the acceleratrion point X on the fan tip could be:  </strong> A)   B)   C)  \downarrow  D) \leftarrow  E)  \rightarrow
B)  <strong>The fan shown has been turned on and is slowing as it rotates clockwise. The direction of the acceleration of the acceleratrion point X on the fan tip could be:  </strong> A)   B)   C)  \downarrow  D) \leftarrow  E)  \rightarrow
C) \downarrow
D) \leftarrow
E) \rightarrow
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5
A meter stick on a horizontal frictionless table top is pivoted at the 80-cm mark. A horizontal force <strong>A meter stick on a horizontal frictionless table top is pivoted at the 80-cm mark. A horizontal force   is applied perpendicularly to the end of the stick at 0 cm, as shown. A second horizontal force   (not shown) is applied at the 100-cm end of the stick.If the stick does not rotate:  </strong> A)   for all orientations of   B)   for all orientations of   C)   for all orientations of   D)   for some orientations of   for others E)   for some orientations of   for others is applied perpendicularly to the end of the stick at 0 cm, as shown. A second horizontal force <strong>A meter stick on a horizontal frictionless table top is pivoted at the 80-cm mark. A horizontal force   is applied perpendicularly to the end of the stick at 0 cm, as shown. A second horizontal force   (not shown) is applied at the 100-cm end of the stick.If the stick does not rotate:  </strong> A)   for all orientations of   B)   for all orientations of   C)   for all orientations of   D)   for some orientations of   for others E)   for some orientations of   for others (not shown) is applied at the 100-cm end of the stick.If the stick does not rotate:
<strong>A meter stick on a horizontal frictionless table top is pivoted at the 80-cm mark. A horizontal force   is applied perpendicularly to the end of the stick at 0 cm, as shown. A second horizontal force   (not shown) is applied at the 100-cm end of the stick.If the stick does not rotate:  </strong> A)   for all orientations of   B)   for all orientations of   C)   for all orientations of   D)   for some orientations of   for others E)   for some orientations of   for others

A) <strong>A meter stick on a horizontal frictionless table top is pivoted at the 80-cm mark. A horizontal force   is applied perpendicularly to the end of the stick at 0 cm, as shown. A second horizontal force   (not shown) is applied at the 100-cm end of the stick.If the stick does not rotate:  </strong> A)   for all orientations of   B)   for all orientations of   C)   for all orientations of   D)   for some orientations of   for others E)   for some orientations of   for others for all orientations of <strong>A meter stick on a horizontal frictionless table top is pivoted at the 80-cm mark. A horizontal force   is applied perpendicularly to the end of the stick at 0 cm, as shown. A second horizontal force   (not shown) is applied at the 100-cm end of the stick.If the stick does not rotate:  </strong> A)   for all orientations of   B)   for all orientations of   C)   for all orientations of   D)   for some orientations of   for others E)   for some orientations of   for others
B) <strong>A meter stick on a horizontal frictionless table top is pivoted at the 80-cm mark. A horizontal force   is applied perpendicularly to the end of the stick at 0 cm, as shown. A second horizontal force   (not shown) is applied at the 100-cm end of the stick.If the stick does not rotate:  </strong> A)   for all orientations of   B)   for all orientations of   C)   for all orientations of   D)   for some orientations of   for others E)   for some orientations of   for others for all orientations of <strong>A meter stick on a horizontal frictionless table top is pivoted at the 80-cm mark. A horizontal force   is applied perpendicularly to the end of the stick at 0 cm, as shown. A second horizontal force   (not shown) is applied at the 100-cm end of the stick.If the stick does not rotate:  </strong> A)   for all orientations of   B)   for all orientations of   C)   for all orientations of   D)   for some orientations of   for others E)   for some orientations of   for others
C) <strong>A meter stick on a horizontal frictionless table top is pivoted at the 80-cm mark. A horizontal force   is applied perpendicularly to the end of the stick at 0 cm, as shown. A second horizontal force   (not shown) is applied at the 100-cm end of the stick.If the stick does not rotate:  </strong> A)   for all orientations of   B)   for all orientations of   C)   for all orientations of   D)   for some orientations of   for others E)   for some orientations of   for others for all orientations of <strong>A meter stick on a horizontal frictionless table top is pivoted at the 80-cm mark. A horizontal force   is applied perpendicularly to the end of the stick at 0 cm, as shown. A second horizontal force   (not shown) is applied at the 100-cm end of the stick.If the stick does not rotate:  </strong> A)   for all orientations of   B)   for all orientations of   C)   for all orientations of   D)   for some orientations of   for others E)   for some orientations of   for others
D) <strong>A meter stick on a horizontal frictionless table top is pivoted at the 80-cm mark. A horizontal force   is applied perpendicularly to the end of the stick at 0 cm, as shown. A second horizontal force   (not shown) is applied at the 100-cm end of the stick.If the stick does not rotate:  </strong> A)   for all orientations of   B)   for all orientations of   C)   for all orientations of   D)   for some orientations of   for others E)   for some orientations of   for others for some orientations of <strong>A meter stick on a horizontal frictionless table top is pivoted at the 80-cm mark. A horizontal force   is applied perpendicularly to the end of the stick at 0 cm, as shown. A second horizontal force   (not shown) is applied at the 100-cm end of the stick.If the stick does not rotate:  </strong> A)   for all orientations of   B)   for all orientations of   C)   for all orientations of   D)   for some orientations of   for others E)   for some orientations of   for others for others
E) <strong>A meter stick on a horizontal frictionless table top is pivoted at the 80-cm mark. A horizontal force   is applied perpendicularly to the end of the stick at 0 cm, as shown. A second horizontal force   (not shown) is applied at the 100-cm end of the stick.If the stick does not rotate:  </strong> A)   for all orientations of   B)   for all orientations of   C)   for all orientations of   D)   for some orientations of   for others E)   for some orientations of   for others for some orientations of <strong>A meter stick on a horizontal frictionless table top is pivoted at the 80-cm mark. A horizontal force   is applied perpendicularly to the end of the stick at 0 cm, as shown. A second horizontal force   (not shown) is applied at the 100-cm end of the stick.If the stick does not rotate:  </strong> A)   for all orientations of   B)   for all orientations of   C)   for all orientations of   D)   for some orientations of   for others E)   for some orientations of   for others for others
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6
A small disk of radius R1 is mounted coaxially with a larger disk of radius R2. The disks are securely fastened to each other and the combination is free to rotate on a fixed axle that is perpendicular to a horizontal frictionless table top,as shown in the overhead veiw below. The rotational inertia of the combination is I. A string is wrapped around the larger disk and attached to a block of mass m, on the table. Another string is wrapped around the smaller disk and is pulled with a force <strong>A small disk of radius R<sub>1</sub> is mounted coaxially with a larger disk of radius R<sub>2</sub>. The disks are securely fastened to each other and the combination is free to rotate on a fixed axle that is perpendicular to a horizontal frictionless table top,as shown in the overhead veiw below. The rotational inertia of the combination is I. A string is wrapped around the larger disk and attached to a block of mass m, on the table. Another string is wrapped around the smaller disk and is pulled with a force   as shown. The acceleration of the block is:  </strong> A) R<sub>1</sub>F/mR<sub>2</sub> B) R<sub>1</sub>R<sub>2</sub>F/(I - mR<sup>2 </sup><sub>2</sub>) C) R<sub>1</sub>R<sub>2</sub>F/(I + mR<sup>2 </sup><sub>2</sub>) D) R<sub>1</sub>R<sub>2</sub>F/(I - mR<sub>1</sub>R <sub>2</sub>) E) R<sub>1</sub>R<sub>2</sub>F/(I + mR<sub>1</sub>R <sub>2</sub>) as shown. The acceleration of the block is:
<strong>A small disk of radius R<sub>1</sub> is mounted coaxially with a larger disk of radius R<sub>2</sub>. The disks are securely fastened to each other and the combination is free to rotate on a fixed axle that is perpendicular to a horizontal frictionless table top,as shown in the overhead veiw below. The rotational inertia of the combination is I. A string is wrapped around the larger disk and attached to a block of mass m, on the table. Another string is wrapped around the smaller disk and is pulled with a force   as shown. The acceleration of the block is:  </strong> A) R<sub>1</sub>F/mR<sub>2</sub> B) R<sub>1</sub>R<sub>2</sub>F/(I - mR<sup>2 </sup><sub>2</sub>) C) R<sub>1</sub>R<sub>2</sub>F/(I + mR<sup>2 </sup><sub>2</sub>) D) R<sub>1</sub>R<sub>2</sub>F/(I - mR<sub>1</sub>R <sub>2</sub>) E) R<sub>1</sub>R<sub>2</sub>F/(I + mR<sub>1</sub>R <sub>2</sub>)

A) R1F/mR2
B) R1R2F/(I - mR2 2)
C) R1R2F/(I + mR2 2)
D) R1R2F/(I - mR1R 2)
E) R1R2F/(I + mR1R 2)
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7
A small disk of radius R1 is fastened coaxially to a larger disk of radius R2. The combination is free to rotate on a fixed axle, which is perpendicular to a horizontal frictionless table top, as shown in the overhead veiw below. The rotational inertia of the combination is I. A string is wrapped around the larger disk and attached to a block of mass m, on the table. Another string is wrapped around the smaller disk and is pulled with a force <strong>A small disk of radius R<sub>1</sub> is fastened coaxially to a larger disk of radius R<sub>2</sub>. The combination is free to rotate on a fixed axle, which is perpendicular to a horizontal frictionless table top, as shown in the overhead veiw below. The rotational inertia of the combination is I. A string is wrapped around the larger disk and attached to a block of mass m, on the table. Another string is wrapped around the smaller disk and is pulled with a force   as shown. The tension in the string pulling the block is:  </strong> A) R<sub>1</sub>F/R<sub>2</sub> B) mR<sub>1</sub>R<sub>2</sub>F/(I - mR<sup>2</sup><sub>2</sub>) C) mR<sub>1</sub>R<sub>2</sub>F/(I + mR<sup>2</sup><sub>2</sub>) D) mR<sub>1</sub>R<sub>2</sub>F/(I - mR<sub>1</sub>R <sub>2</sub>) E) mR<sub>1</sub>R<sub>2</sub>F/(I + mR<sub>1</sub>R <sub>2</sub>) as shown. The tension in the string pulling the block is:
<strong>A small disk of radius R<sub>1</sub> is fastened coaxially to a larger disk of radius R<sub>2</sub>. The combination is free to rotate on a fixed axle, which is perpendicular to a horizontal frictionless table top, as shown in the overhead veiw below. The rotational inertia of the combination is I. A string is wrapped around the larger disk and attached to a block of mass m, on the table. Another string is wrapped around the smaller disk and is pulled with a force   as shown. The tension in the string pulling the block is:  </strong> A) R<sub>1</sub>F/R<sub>2</sub> B) mR<sub>1</sub>R<sub>2</sub>F/(I - mR<sup>2</sup><sub>2</sub>) C) mR<sub>1</sub>R<sub>2</sub>F/(I + mR<sup>2</sup><sub>2</sub>) D) mR<sub>1</sub>R<sub>2</sub>F/(I - mR<sub>1</sub>R <sub>2</sub>) E) mR<sub>1</sub>R<sub>2</sub>F/(I + mR<sub>1</sub>R <sub>2</sub>)

A) R1F/R2
B) mR1R2F/(I - mR22)
C) mR1R2F/(I + mR22)
D) mR1R2F/(I - mR1R 2)
E) mR1R2F/(I + mR1R 2)
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8
The x and y coordinates in meters of the center of mass of the three-particle system shown below are:
<strong>The x and y coordinates in meters of the center of mass of the three-particle system shown below are:  </strong> A) 0, 0 B) 1.3 m, 1.7 m C) 1.4 m, 1.9 m D) 1.9 m, 2.5 m E) 1.4 m, 2.5 m

A) 0, 0
B) 1.3 m, 1.7 m
C) 1.4 m, 1.9 m
D) 1.9 m, 2.5 m
E) 1.4 m, 2.5 m
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9
The center of mass of a system of particles obeys an equation similar to Newton's second law <strong>The center of mass of a system of particles obeys an equation similar to Newton's second law   where:</strong> A)   is the total internal force and m is the total mass of the system B)   is the total internal force and m is the mass acting on the system C)   is the total external force and m is the total mass of the system D)   is the force of gravity and m is the mass of Earth E)   is the force of gravity and m is the total mass of the system where:

A) <strong>The center of mass of a system of particles obeys an equation similar to Newton's second law   where:</strong> A)   is the total internal force and m is the total mass of the system B)   is the total internal force and m is the mass acting on the system C)   is the total external force and m is the total mass of the system D)   is the force of gravity and m is the mass of Earth E)   is the force of gravity and m is the total mass of the system is the total internal force and m is the total mass of the system
B) <strong>The center of mass of a system of particles obeys an equation similar to Newton's second law   where:</strong> A)   is the total internal force and m is the total mass of the system B)   is the total internal force and m is the mass acting on the system C)   is the total external force and m is the total mass of the system D)   is the force of gravity and m is the mass of Earth E)   is the force of gravity and m is the total mass of the system is the total internal force and m is the mass acting on the system
C) <strong>The center of mass of a system of particles obeys an equation similar to Newton's second law   where:</strong> A)   is the total internal force and m is the total mass of the system B)   is the total internal force and m is the mass acting on the system C)   is the total external force and m is the total mass of the system D)   is the force of gravity and m is the mass of Earth E)   is the force of gravity and m is the total mass of the system is the total external force and m is the total mass of the system
D) <strong>The center of mass of a system of particles obeys an equation similar to Newton's second law   where:</strong> A)   is the total internal force and m is the total mass of the system B)   is the total internal force and m is the mass acting on the system C)   is the total external force and m is the total mass of the system D)   is the force of gravity and m is the mass of Earth E)   is the force of gravity and m is the total mass of the system is the force of gravity and m is the mass of Earth
E) <strong>The center of mass of a system of particles obeys an equation similar to Newton's second law   where:</strong> A)   is the total internal force and m is the total mass of the system B)   is the total internal force and m is the mass acting on the system C)   is the total external force and m is the total mass of the system D)   is the force of gravity and m is the mass of Earth E)   is the force of gravity and m is the total mass of the system is the force of gravity and m is the total mass of the system
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10
A simple pendulum consists of a 2.0 kg mass attached to a string. It is released from rest at X as shown. Its speed at the lowest point Y is: <strong>A simple pendulum consists of a 2.0 kg mass attached to a string. It is released from rest at X as shown. Its speed at the lowest point Y is:  </strong> A) 0.90 m/s B)   C) 3.6 m/s D) 6.0 m/s E) 36 m/s

A) 0.90 m/s
B) <strong>A simple pendulum consists of a 2.0 kg mass attached to a string. It is released from rest at X as shown. Its speed at the lowest point Y is:  </strong> A) 0.90 m/s B)   C) 3.6 m/s D) 6.0 m/s E) 36 m/s
C) 3.6 m/s
D) 6.0 m/s
E) 36 m/s
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11
Objects A and B interact with each other via both conservative and nonconservative forces. Let KA and KB be the kinetic energies, U be the potential energy, and Eint be the internal energy. If no external agent does work on the objects then:

A) KA + U is conserved
B) KA + U + Eint is conserved
C) KA + KB + Eint is conserved
D) KA + KB + U is conserved
E) KA + KB + U + Eint is conserved
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12
Three identical springs (X,Y,Z) are arranged as shown. When a 4.0-kg mass is hung on X, the mass descends 3.0 cm. When a 6.0-kg mass is hung on Y, the mass descends:
<strong>Three identical springs (X,Y,Z) are arranged as shown. When a 4.0-kg mass is hung on X, the mass descends 3.0 cm. When a 6.0-kg mass is hung on Y, the mass descends:  </strong> A) 2.0 cm B) 4.0 cm C) 4.5 cm D) 6.0 cm E) 9.0 cm

A) 2.0 cm
B) 4.0 cm
C) 4.5 cm
D) 6.0 cm
E) 9.0 cm
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13
The speed of a 4.0-N hockey puck, sliding across a level ice surface, decreases at the rate of 0.61 m/s2. The coefficient of kinetic friction between the puck and ice is:

A) 0.062
B) 0.41
C) 0.62
D) 1.2
E) 9.8
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14
A heavy wooden block is dragged by a force <strong>A heavy wooden block is dragged by a force   along a rough steel plate, as shown below for two possible situations. The magnitude of   is the same for the two situations. The magnitude of the frictional force in (ii), as compared with that in (i) is:  </strong> A) the same B) greater C) less D) less for some angles and greater for others E) can be less or greater, depending on the magnitude of the applied force. along a rough steel plate, as shown below for two possible situations. The magnitude of <strong>A heavy wooden block is dragged by a force   along a rough steel plate, as shown below for two possible situations. The magnitude of   is the same for the two situations. The magnitude of the frictional force in (ii), as compared with that in (i) is:  </strong> A) the same B) greater C) less D) less for some angles and greater for others E) can be less or greater, depending on the magnitude of the applied force. is the same for the two situations. The magnitude of the frictional force in (ii), as compared with that in (i) is:
<strong>A heavy wooden block is dragged by a force   along a rough steel plate, as shown below for two possible situations. The magnitude of   is the same for the two situations. The magnitude of the frictional force in (ii), as compared with that in (i) is:  </strong> A) the same B) greater C) less D) less for some angles and greater for others E) can be less or greater, depending on the magnitude of the applied force.

A) the same
B) greater
C) less
D) less for some angles and greater for others
E) can be less or greater, depending on the magnitude of the applied force.
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15
Two blocks (A andB) are in contact on a horizontal frictionless surface. A 36-N constant force is applied to A as shown. The magnitude of the force of A on B is:
<strong>Two blocks (A andB) are in contact on a horizontal frictionless surface. A 36-N constant force is applied to A as shown. The magnitude of the force of A on B is:  </strong> A) 1.5 N B) 6.0 N C) 29 N D) 30 N E) 36 N

A) 1.5 N
B) 6.0 N
C) 29 N
D) 30 N
E) 36 N
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16
A particle goes from x = -2 m, y = 3 m, z = 1 m to x = 3 m, y = -1 m, z = 4 m. Its displacement is:

A) <strong>A particle goes from x = -2 m, y = 3 m, z = 1 m to x = 3 m, y = -1 m, z = 4 m. Its displacement is:</strong> A)   B)   C)   D)   E)
B) <strong>A particle goes from x = -2 m, y = 3 m, z = 1 m to x = 3 m, y = -1 m, z = 4 m. Its displacement is:</strong> A)   B)   C)   D)   E)
C) <strong>A particle goes from x = -2 m, y = 3 m, z = 1 m to x = 3 m, y = -1 m, z = 4 m. Its displacement is:</strong> A)   B)   C)   D)   E)
D) <strong>A particle goes from x = -2 m, y = 3 m, z = 1 m to x = 3 m, y = -1 m, z = 4 m. Its displacement is:</strong> A)   B)   C)   D)   E)
E) <strong>A particle goes from x = -2 m, y = 3 m, z = 1 m to x = 3 m, y = -1 m, z = 4 m. Its displacement is:</strong> A)   B)   C)   D)   E)
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