What this quiz covers
This quiz focuses on Newtons Third Law, giving you a quick way to practice the rules, question types, and explanations that matter most for AP Physics 1.
A 0.30 kg puck slides and collides with a stationary 0.50 kg puck on nearly frictionless ice; they are in contact briefly before separating. During contact, puck 1 exerts a force on puck 2 and puck 2 exerts a force on puck 1. How do the magnitudes of these forces compare?
AP Physics 1 Quiz
Practice Newtons Third Law in AP Physics 1 with focused quiz questions that help you check what you know, review explanations, and build confidence with test-style prompts.
This quiz focuses on Newtons Third Law, giving you a quick way to practice the rules, question types, and explanations that matter most for AP Physics 1.
Try each quiz question before looking at the correct answer. Use the explanations to review missed ideas, then come back to similar questions until the pattern feels familiar.
A 0.30 kg puck slides and collides with a stationary 0.50 kg puck on nearly frictionless ice; they are in contact briefly before separating. During contact, puck 1 exerts a force on puck 2 and puck 2 exerts a force on puck 1. How do the magnitudes of these forces compare?
Explanation: This question tests Newton's third law of motion. During the collision, the pucks exert forces on each other that are equal in magnitude and opposite in direction—puck 1 pushes on puck 2, and puck 2 pushes back on puck 1 with exactly the same magnitude of force. These interaction forces act on different objects and remain equal throughout the contact time. The fact that puck 1 was initially moving while puck 2 was stationary, or that they have different masses, doesn't affect this fundamental relationship. Choice D incorrectly suggests that initial motion states affect the interaction forces, confusing net force with interaction forces. Remember that Newton's third law applies to all interactions—the forces between any two objects are always equal in magnitude and opposite in direction.
A student pulls a sled with a rope across level snow at constant speed. The rope exerts a force on the sled, and the sled exerts a force on the rope. At an instant while the sled is moving, how do these interaction forces compare in magnitude?
Explanation: This question tests Newton's third law of motion. When the rope and sled interact, they exert forces on each other that are equal in magnitude and opposite in direction. The rope pulls forward on the sled, and the sled pulls backward on the rope with exactly the same magnitude of force. These interaction forces act on different objects and remain equal whether the sled is accelerating, moving at constant speed, or at rest. Choice D incorrectly suggests that the forces are only equal when acceleration is zero, confusing interaction forces with net force. Remember that Newton's third law applies to all interactions at all times—interaction forces are always equal in magnitude and opposite in direction.
A 1200 kg car is being towed at constant speed by a truck using a taut rope on a level road. Focus on the interaction between the rope and the car (at the attachment point). Which statement correctly compares the forces?
Explanation: This question examines Newton's third law in tension forces during towing. Per Newton's third law, the force one object exerts on another is matched by an equal and opposite force from the second object. The rope pulls on the car with the same magnitude as the car pulls back on the rope, but in the opposite direction. These forces are on different objects—the rope and the car—and remain equal even at constant speed. Choice B incorrectly links force magnitude to mass, but third-law pairs are independent of mass differences. To generalize, always pair forces between two objects and verify equality before considering overall system dynamics like acceleration.
A person stands on a bathroom scale in an elevator. The person's feet push down on the scale, and the scale pushes up on the person. At a given instant (regardless of whether the elevator is speeding up or slowing down), how do these two forces compare in magnitude?
Explanation: This question tests Newton's third law of motion. The person's feet and the scale form an interaction pair—the feet push down on the scale, and the scale pushes up on the feet with a force equal in magnitude and opposite in direction. These forces act on different objects (one on the scale, one on the person) and are always equal at any given instant. Whether the elevator is accelerating upward, downward, or moving at constant velocity doesn't change this fundamental relationship between the interaction forces. Choice A incorrectly confuses the magnitude of these interaction forces with the scale reading, which can vary with acceleration. Remember that Newton's third law applies to all interactions—the forces between two objects are always equal in magnitude.
A magnet attracts a nearby iron nail, and the nail simultaneously attracts the magnet. While the two objects are pulling on each other across a small air gap, how do the magnitudes of the magnetic force on the nail and on the magnet compare?
Explanation: This question tests Newton's third law of motion. The magnet and nail form an interaction pair where the magnet pulls on the nail and the nail pulls back on the magnet with forces that are equal in magnitude and opposite in direction. These magnetic forces act on different objects and obey Newton's third law just like contact forces do. Even though the magnet might seem like the "source" of the attraction, both objects participate equally in the interaction. Choice A incorrectly suggests that being the source makes the magnet's force greater, but interaction forces are always mutual and equal. To apply Newton's third law correctly, remember it applies to all types of forces—gravitational, electromagnetic, and contact forces all produce equal and opposite interaction pairs.
A magnet attracts a nearby iron nail, and the nail simultaneously attracts the magnet. While the two objects are pulling on each other across a small air gap, how do the magnitudes of the magnetic force on the nail and on the magnet compare?
Explanation: This question tests Newton's third law of motion. The magnet and nail form an interaction pair where the magnet pulls on the nail and the nail pulls back on the magnet with forces that are equal in magnitude and opposite in direction. These magnetic forces act on different objects and obey Newton's third law just like contact forces do. Even though the magnet might seem like the "source" of the attraction, both objects participate equally in the interaction. Choice A incorrectly suggests that being the source makes the magnet's force greater, but interaction forces are always mutual and equal. To apply Newton's third law correctly, remember it applies to all types of forces—gravitational, electromagnetic, and contact forces all produce equal and opposite interaction pairs.
Two students on frictionless carts push off each other with their hands. Student A has mass 50 kg and Student B has mass 80 kg. During the push, A exerts a force on B and B exerts a force on A. How do the magnitudes of these forces compare?
Explanation: This question tests Newton's third law of motion. When the students push off each other, they form an interaction pair—Student A pushes on Student B, and Student B pushes back on Student A with a force equal in magnitude and opposite in direction. These forces act on different objects and are equal despite the 30 kg mass difference between the students. The different masses will result in different accelerations (the lighter student will accelerate more), but the forces remain equal. Choice B incorrectly suggests that greater mass creates a greater force, confusing the effect of mass on acceleration with the interaction forces themselves. Remember that Newton's third law applies universally—interaction forces are always equal in magnitude regardless of mass differences.
A 0.060 kg tennis ball hits a racket and is in contact with the strings for 0.005 s. During contact, the ball exerts a force on the racket and the racket exerts a force on the ball. How do the magnitudes of these forces compare while they are in contact?
Explanation: This question tests Newton's third law of motion. During the 0.005 s contact, the ball and racket exert forces on each other that are equal in magnitude and opposite in direction. The ball pushes on the racket strings, and the strings push back on the ball with exactly the same magnitude of force. These interaction forces act on different objects—one on the ball, one on the racket. Choice B incorrectly suggests that the ball's speed affects the relative magnitudes of these forces, but Newton's third law states that interaction forces are always equal regardless of the objects' velocities or accelerations. To correctly identify interaction pairs, remember that the forces always have equal magnitudes and act on different objects in the pair.
Two students on frictionless carts push off each other with their hands. Student A has mass 50 kg and Student B has mass 80 kg. During the push, A exerts a force on B and B exerts a force on A. How do the magnitudes of these forces compare?
Explanation: This question tests Newton's third law of motion. When the students push off each other, they form an interaction pair—Student A pushes on Student B, and Student B pushes back on Student A with a force equal in magnitude and opposite in direction. These forces act on different objects and are equal despite the 30 kg mass difference between the students. The different masses will result in different accelerations (the lighter student will accelerate more), but the forces remain equal. Choice B incorrectly suggests that greater mass creates a greater force, confusing the effect of mass on acceleration with the interaction forces themselves. Remember that Newton's third law applies universally—interaction forces are always equal in magnitude regardless of mass differences.
A magnet attracts a steel paperclip while both are held at rest a few centimeters apart by separate supports. Comparing the magnetic force on the paperclip and the magnetic force on the magnet, which is correct?
Explanation: This question tests understanding of Newton's third law for non-contact forces. The magnet exerts an attractive magnetic force on the paperclip, and simultaneously the paperclip exerts an equal magnitude attractive force back on the magnet. These interaction forces are always equal in magnitude and opposite in direction, even though they act at a distance without physical contact. The forces act on different objects: the magnet's force acts on the paperclip, while the paperclip's force acts on the magnet. Choice A incorrectly assumes the magnet exerts a larger force because it's the "source" of magnetism, but Newton's third law applies equally to all interactions. Remember that Newton's third law applies to all forces, whether contact or non-contact.
A 0.20 kg soccer ball moving east strikes a stationary 1.5 kg goalie glove and briefly compresses before rebounding west. During the contact, the ball pushes on the glove and the glove pushes on the ball. While they are in contact, how do the magnitudes of these two forces compare?
Explanation: This question tests Newton's third law of motion. When two objects interact, they exert forces on each other that are equal in magnitude and opposite in direction. These interaction forces act on different objects—the ball exerts a force on the glove, and the glove exerts an equal and opposite force on the ball. The fact that the ball changes direction or that the glove has greater mass doesn't affect this fundamental relationship between interaction forces. Choice A incorrectly suggests that a change in direction creates unequal forces. To apply Newton's third law, identify the interaction pair and remember that these forces are always equal in magnitude, regardless of the objects' masses, velocities, or accelerations.
A crate is pulled across a rough floor by a person using a horizontal handle. The crate moves to the right at constant speed. Consider the interaction between the crate and the floor. How do the friction forces compare?
Explanation: This question evaluates Newton's third law for friction in constant-speed motion. Newton's third law dictates that action-reaction forces are equal in magnitude and opposite in direction. The friction force the floor exerts on the crate is equal and opposite to the friction force the crate exerts on the floor. These forces are on distinct objects and remain equal even during motion at constant speed. Choice A errs by linking inequality to motion, but constant speed indicates balanced net forces, not unequal pairs. A general strategy is to isolate friction (or any) pairs via third law, then use first or second law for the object's overall motion.
A swimmer pushes backward on the pool wall during a turn. The wall pushes forward on the swimmer during the same contact. While the swimmer's feet are in contact with the wall, how do the magnitudes of these two forces compare?
Explanation: This question tests Newton's third law of motion. During the turn, the swimmer's feet and the wall form an interaction pair—the feet push backward on the wall, and the wall pushes forward on the feet with a force equal in magnitude and opposite in direction. These forces act on different objects and remain equal throughout the contact time. The fact that the swimmer accelerates forward while the wall remains stationary doesn't violate this principle because the forces act on different objects with different masses. Choice D incorrectly suggests that the wall's lack of motion makes the forces unequal, confusing the effect of a force with the force itself. Remember that Newton's third law always applies—interaction forces are equal regardless of the resulting motion.
A magnet is held near a steel paper clip, and the paper clip is attracted toward the magnet. Consider the interaction between the magnet and the paper clip. Which statement correctly compares the forces they exert on each other?
Explanation: This problem explores Newton's third law in non-contact forces like magnetism. The third law applies to all interactions, stating forces are equal in magnitude and opposite in direction. The magnet exerts a magnetic force on the paper clip equal and opposite to the force the paper clip exerts on the magnet. These forces act on different objects and are equal regardless of which moves or attracts. Distractor A mistakenly ties force inequality to observed motion, but motion results from net forces, not the pair. Broadly, extend third law to all force types by identifying pairs and confirming equality before considering causes of motion.
A swimmer pushes backward on the pool wall during a turn. The wall pushes forward on the swimmer during the same contact. While the swimmer's feet are in contact with the wall, how do the magnitudes of these two forces compare?
Explanation: This question tests Newton's third law of motion. During the turn, the swimmer's feet and the wall form an interaction pair—the feet push backward on the wall, and the wall pushes forward on the feet with a force equal in magnitude and opposite in direction. These forces act on different objects and remain equal throughout the contact time. The fact that the swimmer accelerates forward while the wall remains stationary doesn't violate this principle because the forces act on different objects with different masses. Choice D incorrectly suggests that the wall's lack of motion makes the forces unequal, confusing the effect of a force with the force itself. Remember that Newton's third law always applies—interaction forces are equal regardless of the resulting motion.
A 0.30 kg puck slides and collides with a stationary 0.50 kg puck on nearly frictionless ice; they are in contact briefly before separating. During contact, puck 1 exerts a force on puck 2 and puck 2 exerts a force on puck 1. How do the magnitudes of these forces compare?
Explanation: This question tests Newton's third law of motion. During the collision, the pucks exert forces on each other that are equal in magnitude and opposite in direction—puck 1 pushes on puck 2, and puck 2 pushes back on puck 1 with exactly the same magnitude of force. These interaction forces act on different objects and remain equal throughout the contact time. The fact that puck 1 was initially moving while puck 2 was stationary, or that they have different masses, doesn't affect this fundamental relationship. Choice D incorrectly suggests that initial motion states affect the interaction forces, confusing net force with interaction forces. Remember that Newton's third law applies to all interactions—the forces between any two objects are always equal in magnitude and opposite in direction.
A 0.060 kg tennis ball hits a racket and is in contact with the strings for 0.005 s. During contact, the ball exerts a force on the racket and the racket exerts a force on the ball. How do the magnitudes of these forces compare while they are in contact?
Explanation: This question tests Newton's third law of motion. During the 0.005 s contact, the ball and racket exert forces on each other that are equal in magnitude and opposite in direction. The ball pushes on the racket strings, and the strings push back on the ball with exactly the same magnitude of force. These interaction forces act on different objects—one on the ball, one on the racket. Choice B incorrectly suggests that the ball's speed affects the relative magnitudes of these forces, but Newton's third law states that interaction forces are always equal regardless of the objects' velocities or accelerations. To correctly identify interaction pairs, remember that the forces always have equal magnitudes and act on different objects in the pair.
A 1200 kg car and a 2000 kg truck collide head-on and remain in contact for 0.15 s before separating. During the collision, the car exerts a force on the truck and the truck exerts a force on the car. While they are in contact, which statement about the force magnitudes is correct?
Explanation: This question tests Newton's third law of motion. During the collision, the car and truck exert forces on each other that are equal in magnitude and opposite in direction. The car pushes on the truck, and the truck pushes back on the car with exactly the same magnitude of force throughout the 0.15 s contact time. These interaction forces act on different objects—one on the car, one on the truck. Choice B incorrectly suggests that a larger change in velocity creates a larger force, confusing the effect (acceleration) with the interaction forces themselves. To correctly apply Newton's third law, focus on the interaction pair and remember that these forces are always equal, regardless of mass differences or velocity changes.
A 0.20 kg cart on a level track is pulled rightward by a student using a string attached to a force sensor. The sensor reads 3.0 N while the cart moves at constant speed. Comparing the interaction forces between the student (via the string) and the cart, which statement is correct?
Explanation: This question tests understanding of Newton's third law. When the student pulls on the cart with 3.0 N through the string, the cart simultaneously pulls back on the student with 3.0 N in the opposite direction. These interaction forces are always equal in magnitude and opposite in direction, regardless of the masses of the objects or their motion. The forces act on different objects: the student's force acts on the cart, while the cart's force acts on the student. Choice A incorrectly suggests that mass differences affect the interaction forces, when Newton's third law applies equally regardless of mass. To solve Newton's third law problems, identify the two interacting objects and remember that they always exert equal and opposite forces on each other.
Two ice skaters, 50 kg and 80 kg, face each other on frictionless ice and push off with their hands in contact briefly. Compare the force exerted by the 50 kg skater on the 80 kg skater to the force exerted by the 80 kg skater on the 50 kg skater.
Explanation: This question assesses understanding of Newton's third law of motion. Newton's third law states that for every action force, there is an equal and opposite reaction force. The force exerted by the 50 kg skater on the 80 kg skater and vice versa form an action-reaction pair. These forces are equal in magnitude but opposite in direction, and they act on different objects—the two skaters. A common distractor is choice A, which incorrectly claims the heavier skater exerts a greater force due to mass, but third-law pairs are equal regardless of mass. To apply Newton's third law effectively, identify the interacting objects and remember that their mutual forces are always equal and opposite, independent of other system details.