Exam 2: Kinematics in One Dimension
Exam 1: Concepts of Motion52 Questions
Exam 2: Kinematics in One Dimension59 Questions
Exam 3: Vectors and Coordinate Systems33 Questions
Exam 4: Kinematics in Two Dimensions50 Questions
Exam 5: Force and Motion30 Questions
Exam 6: Dynamics I: Motion Along a Line46 Questions
Exam 7: Newtons Third Law43 Questions
Exam 8: Dynamics Ii: Motion in a Plane20 Questions
Exam 9: Work and Kinetic Energy66 Questions
Exam 10: Interactions and Potential Energy55 Questions
Exam 11: Impulse and Momentum43 Questions
Exam 12: Rotation of a Rigid Body116 Questions
Exam 13: Newtons Theory of Gravity50 Questions
Exam 14: Fluids and Elasticity72 Questions
Exam 15: Oscillations49 Questions
Exam 16: Traveling Waves51 Questions
Exam 17: Superposition51 Questions
Exam 18: A Macroscopic Description of Matter46 Questions
Exam 19: Work, Heat, and the First Law of Thermodynamics96 Questions
Exam 20: The Micromacro Connection41 Questions
Exam 21: Heat Engines and Refrigerators44 Questions
Exam 22: Electric Charges and Forces26 Questions
Exam 23: The Electric Field32 Questions
Exam 24: Gausss Law41 Questions
Exam 25: The Electric Potential40 Questions
Exam 26: Potential and Field57 Questions
Exam 27: Current and Resistance32 Questions
Exam 28: Fundamentals of Circuits68 Questions
Exam 29: The Magnetic Field83 Questions
Exam 30: Electromagnetic Induction66 Questions
Exam 31: Electromagnetic Fields and Waves52 Questions
Exam 32: Ac Circuits44 Questions
Exam 33: Wave Optics51 Questions
Exam 34: Ray Optics60 Questions
Exam 35: Optical Instruments52 Questions
Exam 36: Relativity49 Questions
Exam 37: The Foundations of Modern Physics7 Questions
Exam 38: Quantization45 Questions
Exam 39: Wave Functions and Uncertainty18 Questions
Exam 40: One-Dimensional Quantum Mechanics32 Questions
Exam 41: Atomic Physics41 Questions
Exam 42: Nuclear Physics65 Questions
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A rock is thrown directly upward from the edge of the roof of a building that is 66.2 meters tall. The rock misses the building on its way down, and is observed to strike the ground 4.00 seconds after being thrown. Neglect any effects of air resistance. With what speed was the rock thrown?
(Short Answer)
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Which one of the following graphs could possibly represent the vertical position as a function of time for an object in free fall?
(Multiple Choice)
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The velocity of an object as a function of time is given by v(t) = 2.00 m/s + (3.00 m/s) t - (1.0 m/s2) t2. Determine the instantaneous acceleration of the object at time t = 4.00 s.
(Multiple Choice)
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A runner maintains constant acceleration after starting from rest as she runs a distance of 60.0 m. The runner's speed at the end of the 60.0 m is 9.00 m/s. How much time did it take the runner to complete the 60.0 m distance?
(Multiple Choice)
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Two identical stones are dropped from rest and feel no air resistance as they fall. Stone A is dropped from height h, and stone B is dropped from height 2h. If stone A takes time t to reach the ground, stone B will take time
(Multiple Choice)
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The figure shows the position of an object as a function of time. During the time interval from time
and time
(a) what is the length of the path the object followed?
(b) what is the displacement of the object? 



(Short Answer)
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A ball rolls across a floor with an acceleration of 0.100 m/s2 in a direction opposite to its velocity. The ball has a velocity of 4.00 m/s after rolling a distance 6.00 m across the floor. What was the initial speed of the ball?
(Multiple Choice)
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A car accelerates from
to
at a rate of
How far does the car travel while accelerating?



(Multiple Choice)
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A speeding car is traveling at a constant 30.0 m/s when it passes a stationary police car. If the police car delays for 1.00 s before starting, what must be the magnitude of the constant acceleration of the police car to catch the speeding car after the police car travels a distance of 300 m?
(Multiple Choice)
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When can we be certain that the average velocity of an object is always equal to its instantaneous velocity?
(Multiple Choice)
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The velocity of an object is given by the expression v(t) = 3.00 m/s + (4.00 m/s3)t2, where t is in seconds. Determine the position of the object as a function of time if it is located at x = 1.00 m at time
.

(Multiple Choice)
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The acceleration of an object as a function of time is given by a(t) = (3.00 m/s3)t, where t is in seconds. If the object is at rest at time t = 0.00 s, what is the velocity of the object at time t = 6.00 s?
(Multiple Choice)
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The figure represents the velocity of a particle as it travels along the x-axis. At what value (or values) of t is the instantaneous acceleration equal to zero? 

(Multiple Choice)
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The position of an object as a function of time is given by x =
- ct, where b = 2.0 m/
and
and x and t are in SI units. What is the instantaneous velocity of the object when 




(Multiple Choice)
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A package is dropped from a helicopter moving upward at
If it takes
before the package strikes the ground, how high above the ground was the package when it was released if air resistance is negligible?


(Multiple Choice)
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At the same moment from the top of a building 3.0 × 102 m tall, one rock is dropped and one is thrown downward with an initial velocity of
. Both of them experience negligible air resistance. How much EARLIER does the thrown rock strike the ground?

(Multiple Choice)
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To determine the height of a flagpole, Abby throws a ball straight up and times it. She sees that the ball goes by the top of the pole after 0.50 s and then reaches the top of the pole again after a total elapsed time of 4.1 s. How high is the pole above the point where the ball was launched? (You can ignore air resistance.)
(Multiple Choice)
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A dragster starts from rest and travels 1/4 mi in 6.70 s with constant acceleration. What is its velocity when it crosses the finish line?
(Multiple Choice)
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The figure shows the position of an object as a function of time, with all numbers accurate to two significant figures. Between time
and time
(a) what is the average speed of the object?
(b) what is the average velocity of the object? 



(Short Answer)
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