Exam 4: Two- and Three-Dimensional Motion
Exam 1: Getting Started24 Questions
Exam 2: One-Dimensional Motion66 Questions
Exam 3: Vectors47 Questions
Exam 4: Two- and Three-Dimensional Motion79 Questions
Exam 5: Newtons Laws of Motion103 Questions
Exam 6: Applications of Newtons Laws of Motion64 Questions
Exam 7: Gravity47 Questions
Exam 8: Conservation of Energy31 Questions
Exam 9: Energy in Nonisolated Systems41 Questions
Exam 10: Systems of Particles and Conservation of Momentum25 Questions
Exam 11: Collisions43 Questions
Exam 12: Rotation I: Kinematics and Dynamics65 Questions
Exam 13: Rotation II: a Conservation Approach42 Questions
Exam 14: Static Equilibrium, Elasticity, and Fracture34 Questions
Exam 15: Fluids53 Questions
Exam 16: Oscillations41 Questions
Exam 17: Traveling Waves46 Questions
Exam 18: Superposition and Standing Waves56 Questions
Exam 19: Temperature, Thermal Expansion, and Gas Laws45 Questions
Exam 20: Kinetic Theory of Gases19 Questions
Exam 21: Heat and the First Law of Thermodynamics35 Questions
Exam 22: Entropy and the Second Law of Thermodynamics55 Questions
Exam 23: Electric Forces34 Questions
Exam 24: Electric Fields48 Questions
Exam 25: Gausss Law80 Questions
Exam 26: Electric Potential96 Questions
Exam 27: Capacitors and Batteries63 Questions
Exam 28: Current and Resistance32 Questions
Exam 29: Direct Current Dc Circuits84 Questions
Exam 30: Magnetic Fields and Forces75 Questions
Exam 31: Gausss Law for Magnetism and Amperes Law87 Questions
Exam 32: Faradays Law of Induction56 Questions
Exam 33: Inductors and Ac Circuits86 Questions
Exam 34: Maxwells Equations and Electromagnetic Waves41 Questions
Exam 35: Diffraction and Interference48 Questions
Exam 36: Applications of the Wave Model31 Questions
Exam 37: Reflection and Images Formed by Reflection25 Questions
Exam 38: Refraction and Images Formed by Refraction54 Questions
Exam 39: Relativity45 Questions
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While the gondola is rising at a speed of 2.0 m/s, a passenger in a balloon-supported gondola throws a small ball down at a speed of 5.0 m/s relative to his body. A person who measures the ball's velocity at the instant of release will find that the ball's velocity relative to the ground at that instant is
(Multiple Choice)
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The site from which an airplane takes off is the origin. The x axis points east; the y axis points straight up. The position and velocity vectors of the plane at a later time are given by
.
The magnitude, in meters, of the plane's displacement from the origin is

(Multiple Choice)
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A rifle is aimed horizontally at the center of a large target 60 m away. The initial speed of the bullet is 240 m/s. What is the distance from the center of the target to the point where the bullet strikes the target?
(Multiple Choice)
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A tennis player standing 12.6 m from the net hits the ball at 3.00° above the horizontal. To clear the net, the ball must rise at least 0.330 m. If the ball just clears the net at the apex of its trajectory, how fast was the ball moving when it left the racket?
(Short Answer)
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A rock is projected from the edge of the top of a building with an initial velocity of 12.2 m/s at an angle of 53° above the horizontal. The rock strikes the ground a horizontal distance of 25 m from the base of the building. Assume that the ground is level and that the side of the building is vertical. How tall is the building?
(Multiple Choice)
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A student in the front of a school bus tosses a ball to another student in the back of the bus while the bus is moving forward at constant velocity. The speed of the ball as seen by a stationary observer in the street
(Multiple Choice)
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A tennis player wants to slam a serve at O so that the ball lands just inside the opposite corner of the court. What should the ratio
be for the initial velocity
? The time t = 0 is the time when the ball is hit by the racket.



(Multiple Choice)
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Newton approximated motion in a circle as a series of linear motions, as in the polygon below.
Assume that the particle moves at constant speed vA from A to B, and at constant speed vB from B to C.
Use this exhibit to answer the following question(s).
-The direction of the acceleration,
, at point B, is shown by the arrow in


(Multiple Choice)
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Two cooks standing side by side in a restaurant pull their beaters out of the dough at the same instant. A glob of dough flies off each beater. Each glob lands on the top of a tin the same horizontal distance away and at its initial height. However, one lands later than the other. The explanation is that they left the beaters at angles θ1 and θ2 such that:
(Multiple Choice)
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Two balls, projected at different times so they don't collide, have trajectories A and B, as shown below.
Which statement is correct?

(Multiple Choice)
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A fast duck is flying
mi/h at the same altitude as a slow airplane flying with a velocity of
mi/h. How fast and in what direction is the duck moving relative to the airplane?


(Essay)
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A car is driven 1200 m north at 20.0 m/s and then driven 1600 m east at 25.0 m/s. What are the magnitude and direction of the displacement for this trip?
(Multiple Choice)
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Newton approximated motion in a circle as a series of linear motions, as in the polygon below.
Assume that the particle moves at constant speed vA from A to B, and at constant speed vB from B to C.
Use this exhibit to answer the following question(s).
- The direction of the change in velocity,
, at point B, is shown by the arrow in


(Multiple Choice)
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Given the equations below, which description best fits the physical situation?

(Multiple Choice)
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A particle starts from the origin at t = 0 with a velocity of 6.0
m/s and moves in the xy plane with a constant acceleration of
m/s2. At the instant the particle achieves its maximum positive x coordinate, how far is it from the origin?


(Multiple Choice)
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A particle moves in the xy plane in a circle centered on the origin. At a certain instant the velocity and acceleration of the particle are
m/s and
m/s2. What are the x and y coordinates of the particle at this moment?


(Multiple Choice)
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Jane plans to fly from Binghampton, New York, to Springfield, Massachusetts, about 280 km due east of Binghampton. She heads due east at 280 km/h for one hour but finds herself at Keene, which is 294 km from Binghampton in a direction 17.8 degrees north of due east. What was the wind velocity?
(Multiple Choice)
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While her kid brother is on a wooden horse at the edge of a merry-go-round, Sheila rides her bicycle parallel to its edge. The wooden horses have a tangential speed of 6 m/s. Sheila rides at 4 m/s. The radius of the merry-go-round is 8 m.
Use this exhibit to answer the following question(s).
- At what time intervals does Sheila encounter her brother, if she rides in the direction of rotation of the merry-go-round?
(Multiple Choice)
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A car travels in a due northerly direction at a speed of 55 km/h. The traces of rain on the side windows of the car make an angle of 60 degrees with respect to the horizontal. If the rain is falling vertically with respect to the Earth, what is the speed of the rain with respect to the Earth?
(Multiple Choice)
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A carnival Ferris wheel has a 15-m radius and completes five turns about its horizontal axis every minute. What is the acceleration of a passenger at his lowest point during the ride?
(Multiple Choice)
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