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Questions and Answers
A hockey puck slides across a frictionless surface with constant velocity. Which statement best describes the net external force acting on the puck?
A hockey puck slides across a frictionless surface with constant velocity. Which statement best describes the net external force acting on the puck?
- The net external force is zero. (correct)
- The net external force is constant and perpendicular to the puck's velocity.
- The net external force is in the same direction as the puck's velocity and increasing in magnitude.
- The net external force is opposite to the puck's velocity.
A constant net external force is applied to a hockey puck, causing it to accelerate. If the direction of the net force is opposite to the puck's initial velocity, what will happen to the puck's speed?
A constant net external force is applied to a hockey puck, causing it to accelerate. If the direction of the net force is opposite to the puck's initial velocity, what will happen to the puck's speed?
- The puck will accelerate in a direction perpendicular to its initial velocity.
- The puck will decrease in speed. (correct)
- The puck will maintain a constant speed.
- The puck will increase in speed.
According to the information, what is the relationship between the direction of the net external force acting on an object and the direction of the object's acceleration?
According to the information, what is the relationship between the direction of the net external force acting on an object and the direction of the object's acceleration?
- The acceleration is independent of the direction of the net external force.
- The acceleration is perpendicular to the net external force.
- The acceleration is in the same direction as the net external force. (correct)
- The acceleration is in the opposite direction to the net external force.
A constant force is applied to a hockey puck, causing it to accelerate. What happens to the acceleration of the puck if the force is doubled?
A constant force is applied to a hockey puck, causing it to accelerate. What happens to the acceleration of the puck if the force is doubled?
A hockey puck initially moving to the right slows down when a constant force is applied to it. Which of the following free-body diagrams best represents the forces acting on the puck?
A hockey puck initially moving to the right slows down when a constant force is applied to it. Which of the following free-body diagrams best represents the forces acting on the puck?
A hockey puck is subjected to a constant net external force, causing it to accelerate from rest. Which of the following statements best describes how the puck's velocity changes over time?
A hockey puck is subjected to a constant net external force, causing it to accelerate from rest. Which of the following statements best describes how the puck's velocity changes over time?
A hockey puck moves with constant acceleration due to a constant net external force. If the force is suddenly removed, what will happen to the puck's motion?
A hockey puck moves with constant acceleration due to a constant net external force. If the force is suddenly removed, what will happen to the puck's motion?
Two constant forces act on a hockey puck. One force is 5N to the right, and the other is 3N to the left. What is the magnitude and direction of the net external force acting on the puck?
Two constant forces act on a hockey puck. One force is 5N to the right, and the other is 3N to the left. What is the magnitude and direction of the net external force acting on the puck?
A hockey puck is sliding on a frictionless ice surface with a constant velocity. What can be concluded about the net force acting on the puck?
A hockey puck is sliding on a frictionless ice surface with a constant velocity. What can be concluded about the net force acting on the puck?
A constant net external force acts on a puck in the direction of its motion on a frictionless surface. What is the effect on the puck's velocity?
A constant net external force acts on a puck in the direction of its motion on a frictionless surface. What is the effect on the puck's velocity?
A force is applied to a hockey puck on a frictionless surface, causing it to accelerate. If the force is doubled, what happens to the puck's acceleration?
A force is applied to a hockey puck on a frictionless surface, causing it to accelerate. If the force is doubled, what happens to the puck's acceleration?
A hockey puck is moving to the right on a frictionless surface. A constant net force is applied to the puck in the opposite direction of its motion. How does the puck's velocity change?
A hockey puck is moving to the right on a frictionless surface. A constant net force is applied to the puck in the opposite direction of its motion. How does the puck's velocity change?
A constant force is applied to a hockey puck on a frictionless surface, causing it to accelerate at a rate of $2 m/s^2$. If the mass of the puck is doubled, what will the new acceleration be, assuming the same force is applied?
A constant force is applied to a hockey puck on a frictionless surface, causing it to accelerate at a rate of $2 m/s^2$. If the mass of the puck is doubled, what will the new acceleration be, assuming the same force is applied?
Two forces, $F_1$ and $F_2$, are acting on a hockey puck on a frictionless surface. If $F_1$ is directed to the right with a magnitude of 5N, and $F_2$ is directed to the left with a magnitude of 2N, what is the net force acting on the puck?
Two forces, $F_1$ and $F_2$, are acting on a hockey puck on a frictionless surface. If $F_1$ is directed to the right with a magnitude of 5N, and $F_2$ is directed to the left with a magnitude of 2N, what is the net force acting on the puck?
A hockey puck with an initial velocity of $v$ is subjected to a constant force opposite to its motion. Which of the following statements is true as the puck slows down?
A hockey puck with an initial velocity of $v$ is subjected to a constant force opposite to its motion. Which of the following statements is true as the puck slows down?
A hockey puck is at rest on a frictionless surface. A force is applied, and after some time, the puck reaches a velocity $v$. If the same force is applied to a second puck with twice the mass, how will the velocity of the second puck compare to the first after the same amount of time?
A hockey puck is at rest on a frictionless surface. A force is applied, and after some time, the puck reaches a velocity $v$. If the same force is applied to a second puck with twice the mass, how will the velocity of the second puck compare to the first after the same amount of time?
A Porsche moves faster than a Volkswagen. Given this information, what can be definitively concluded about the net forces acting on each car if both are moving at a constant velocity?
A Porsche moves faster than a Volkswagen. Given this information, what can be definitively concluded about the net forces acting on each car if both are moving at a constant velocity?
A bus is accelerating forward. A person on roller skates standing in the aisle will move backward relative to the bus. Why does Newton's first law appear to be violated in this scenario?
A bus is accelerating forward. A person on roller skates standing in the aisle will move backward relative to the bus. Why does Newton's first law appear to be violated in this scenario?
What distinguishes an inertial frame of reference from a non-inertial frame of reference?
What distinguishes an inertial frame of reference from a non-inertial frame of reference?
Imagine you are inside a car moving at a constant velocity. You drop a ball, and it falls straight down relative to you. Now, imagine the car is rapidly accelerating forward. How would the motion of the ball appear to you?
Imagine you are inside a car moving at a constant velocity. You drop a ball, and it falls straight down relative to you. Now, imagine the car is rapidly accelerating forward. How would the motion of the ball appear to you?
You are in a windowless elevator. How can you determine if the elevator is an inertial frame of reference?
You are in a windowless elevator. How can you determine if the elevator is an inertial frame of reference?
Why does a powerful engine in a Porsche exert a greater forward force than the engine of a slower Volkswagen, even when both cars are traveling at a constant speed?
Why does a powerful engine in a Porsche exert a greater forward force than the engine of a slower Volkswagen, even when both cars are traveling at a constant speed?
A car is traveling around a circular track at a constant speed. Is this car in an inertial frame of reference? Why or why not?
A car is traveling around a circular track at a constant speed. Is this car in an inertial frame of reference? Why or why not?
Consider a spaceship drifting in deep space, far from any significant gravitational influence. Inside, an astronaut performs an experiment. Which of the following statements is most accurate?
Consider a spaceship drifting in deep space, far from any significant gravitational influence. Inside, an astronaut performs an experiment. Which of the following statements is most accurate?
In Figure 4.10 (a), what best explains the passenger's experience in the accelerating vehicle from the perspective of an observer inside the vehicle?
In Figure 4.10 (a), what best explains the passenger's experience in the accelerating vehicle from the perspective of an observer inside the vehicle?
In Figure 4.10 (b), what is the primary reason the passenger appears to continue moving forward relative to the accelerating vehicle?
In Figure 4.10 (b), what is the primary reason the passenger appears to continue moving forward relative to the accelerating vehicle?
In Figure 4.10 (c), what causes the passenger to lean in the direction opposite the turn when the vehicle rounds a curve at a constant speed?
In Figure 4.10 (c), what causes the passenger to lean in the direction opposite the turn when the vehicle rounds a curve at a constant speed?
An observer inside an accelerating vehicle notices a package sliding on the dashboard. From their perspective, what force seems to be acting on the package?
An observer inside an accelerating vehicle notices a package sliding on the dashboard. From their perspective, what force seems to be acting on the package?
Why might an observer in an accelerating vehicle incorrectly conclude that a net external force is acting on a passenger?
Why might an observer in an accelerating vehicle incorrectly conclude that a net external force is acting on a passenger?
In an accelerating car, a hanging pendulum will:
In an accelerating car, a hanging pendulum will:
What is the primary factor influencing the magnitude of the fictitious force experienced by an object within a non-inertial reference frame?
What is the primary factor influencing the magnitude of the fictitious force experienced by an object within a non-inertial reference frame?
Imagine a perfectly smooth puck on an air hockey table inside a train accelerating forward. An observer on the train sees the puck:
Imagine a perfectly smooth puck on an air hockey table inside a train accelerating forward. An observer on the train sees the puck:
A person standing in an elevator that is accelerating downwards feels:
A person standing in an elevator that is accelerating downwards feels:
A car is moving at a constant speed around a circular track. Why is this considered an accelerating reference frame?
A car is moving at a constant speed around a circular track. Why is this considered an accelerating reference frame?
If a table-tennis ball and a basketball are each hit with the same force, why does the basketball experience a smaller acceleration?
If a table-tennis ball and a basketball are each hit with the same force, why does the basketball experience a smaller acceleration?
According to the current definition of the kilogram, what other fundamental quantities are involved in its definition besides the second and the meter?
According to the current definition of the kilogram, what other fundamental quantities are involved in its definition besides the second and the meter?
What is the definition of one Newton (N) of force in terms of mass and acceleration?
What is the definition of one Newton (N) of force in terms of mass and acceleration?
A force of 10 N is applied to two different objects. Object A has a mass of 2 kg, and object B has a mass of 5 kg. What is the ratio of the acceleration of object A to the acceleration of object B?
A force of 10 N is applied to two different objects. Object A has a mass of 2 kg, and object B has a mass of 5 kg. What is the ratio of the acceleration of object A to the acceleration of object B?
Considering Newton's Second Law, if the net force acting on an object is doubled and the mass of the object is halved, how does the acceleration of the object change?
Considering Newton's Second Law, if the net force acting on an object is doubled and the mass of the object is halved, how does the acceleration of the object change?
Two forces act on an object: $F_1 = 5N$ to the right and $F_2 = 3N$ to the left. If the object has a mass of 2 kg, what is the magnitude of the object's acceleration?
Two forces act on an object: $F_1 = 5N$ to the right and $F_2 = 3N$ to the left. If the object has a mass of 2 kg, what is the magnitude of the object's acceleration?
Why is it important to have a precise definition of the kilogram for force measurement?
Why is it important to have a precise definition of the kilogram for force measurement?
Imagine an object with a mass of 4 kg experiences an acceleration of $2 m/s^2$. If the mass is doubled and the force remains the same, what is the new acceleration?
Imagine an object with a mass of 4 kg experiences an acceleration of $2 m/s^2$. If the mass is doubled and the force remains the same, what is the new acceleration?
Based on the relationship between the newton and other fundamental units, which of the following statements accurately describes the dimensional consistency of force?
Based on the relationship between the newton and other fundamental units, which of the following statements accurately describes the dimensional consistency of force?
If a constant net external force is applied to two objects, one with known mass $m_1$ and the other with unknown mass $m_2$, and their accelerations $a_1$ and $a_2$ are measured respectively, what is the correct expression to find $m_2$?
If a constant net external force is applied to two objects, one with known mass $m_1$ and the other with unknown mass $m_2$, and their accelerations $a_1$ and $a_2$ are measured respectively, what is the correct expression to find $m_2$?
An object of mass $m_1$ accelerates at $a_1$ when a force $\Sigma F$ is applied. If the same force is applied to a second object of mass $2m_1$, what will be the acceleration of the second object?
An object of mass $m_1$ accelerates at $a_1$ when a force $\Sigma F$ is applied. If the same force is applied to a second object of mass $2m_1$, what will be the acceleration of the second object?
Two objects with masses $m_1$ and $m_2$ experience accelerations $a_1$ and $a_2$ respectively when subjected to the same net external force. What can be inferred about the relationship between their masses and accelerations?
Two objects with masses $m_1$ and $m_2$ experience accelerations $a_1$ and $a_2$ respectively when subjected to the same net external force. What can be inferred about the relationship between their masses and accelerations?
Consider two objects. Applying the same force to each, it is observed that object A accelerates more than object B. Which conclusion is most directly supported by this observation, according to the principles outlined?
Consider two objects. Applying the same force to each, it is observed that object A accelerates more than object B. Which conclusion is most directly supported by this observation, according to the principles outlined?
Suppose a net force $\Sigma F$ results in an acceleration $a$ for an object of mass $m$. If both the net force and the mass are doubled, what is the new acceleration?
Suppose a net force $\Sigma F$ results in an acceleration $a$ for an object of mass $m$. If both the net force and the mass are doubled, what is the new acceleration?
Two objects, one with mass $m$ and another with mass $3m$, are subjected to the same constant net force. How do their accelerations compare?
Two objects, one with mass $m$ and another with mass $3m$, are subjected to the same constant net force. How do their accelerations compare?
If an object of mass $m$ has an acceleration $a$ when acted upon by a force $\Sigma F$, what would be the acceleration if the mass was halved and the force was doubled?
If an object of mass $m$ has an acceleration $a$ when acted upon by a force $\Sigma F$, what would be the acceleration if the mass was halved and the force was doubled?
Flashcards
Equilibrium (Constant Velocity)
Equilibrium (Constant Velocity)
When velocity is constant, net external force is zero.
Net External Force
Net External Force
The total of all forces acting on an object.
Inertial Frame of Reference
Inertial Frame of Reference
A frame of reference where Newton's first law holds true.
Non-Inertial Frame of Reference
Non-Inertial Frame of Reference
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Frame of Reference
Frame of Reference
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Newton's First Law
Newton's First Law
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Overcoming Air Resistance
Overcoming Air Resistance
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Velocity
Velocity
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Zero Net External Force
Zero Net External Force
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Acceleration
Acceleration
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Non-Zero Net External Force
Non-Zero Net External Force
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Force and Velocity in Same Direction
Force and Velocity in Same Direction
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Force and Velocity in Opposite Directions
Force and Velocity in Opposite Directions
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Direction of Acceleration
Direction of Acceleration
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Constant Net Force
Constant Net Force
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Frictionless Surface
Frictionless Surface
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Net External Force (ΣF)
Net External Force (ΣF)
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Acceleration (a)
Acceleration (a)
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Zero Net Force
Zero Net Force
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Force in Direction of Motion
Force in Direction of Motion
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Force Opposite to Motion
Force Opposite to Motion
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Inertia
Inertia
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Mass and Acceleration
Mass and Acceleration
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SI unit of mass
SI unit of mass
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Newton (N)
Newton (N)
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Net Force and Acceleration
Net Force and Acceleration
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Newton's Second Law Formula
Newton's Second Law Formula
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Newton's Formula
Newton's Formula
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ΣF (Net External Force)
ΣF (Net External Force)
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m1a1 = m2a2
m1a1 = m2a2
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Combined Mass
Combined Mass
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Finding Net Force
Finding Net Force
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Determining Unknown Mass
Determining Unknown Mass
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Non-Inertial Reference Frame
Non-Inertial Reference Frame
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Perceived Force in Acceleration
Perceived Force in Acceleration
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Inertia During Forward Acceleration
Inertia During Forward Acceleration
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Inertia During Acceleration (Moving Vehicle)
Inertia During Acceleration (Moving Vehicle)
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Inertia During a Turn
Inertia During a Turn
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Fictitious Force
Fictitious Force
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Observer's Conclusion in Vehicle Frame
Observer's Conclusion in Vehicle Frame
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Uniform Motion
Uniform Motion
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Study Notes
Newton's Laws of Motion
- Dynamics studies the relationship of motion to its causes
- The principles of dynamics were clearly stated for the first time by Sir Isaac Newton
Newton's Laws of Motion and Classical Mechanics
- Newton did not derive the laws of motion
- Instead Newton deduced them from experiments by other scientists, e.g., Galileo
- Classical mechanics, also called Newtonian mechanics, are founded on Newton's Laws
- Only need modification only for situations involving extremely high speeds (near the speed of light) or very small sizes (such as within the atom).
Adjusting Understanding to Physical Experiments
- The job of studying physics means helping you to recognize how "common sense" ideas can lead astray
- Physical understanding must be consistent with experiments
Force and Interactions
- Force is a push or pull, therefore it is an interaction
- The interaction occurs between two objects or between an object and its environment
- That is why we always refer to the force that one object exerts on a second object
- Force is a vector quantity; you can push or pull an object in different directions
Contact Forces
- Contact force involves direct contact between two objects, such as a push or pull
- Normal force is exerted on an object by any surface with which it is in contact and acts perpendicular to the surface
- Friction force is exerted on an object by a surface and acts parallel to the surface, opposing sliding
- Tension force is the pulling force exerted by a stretched rope or cord on an object and acts along the rope
Long-Range Forces
- Long-range forces act even when objects are separated by empty space
- The gravitational force that the earth exerts on your body is called your weight
Measuring Force
- The SI unit of magnitude of force is the newton, abbreviated N
- A common instrument for measuring force magnitudes is the spring balance
Superposition of Forces
- When two forces F₁ and F₂ act at the same time at the same point on an object, the effect is the same as if a single force R were acting equal to the vector sum, or resultant, of the original forces: R = F₁ + F₂.
- Any number of forces applied at a point on an object have the same effect as a single force equal to the vector sum of the forces
- Important principle is called superposition of forces
Solving Force Problems
- Forces are vector quantities and add like vectors
- Therefore use all of the rules of vector mathematics to solve problems involving vectors
Adding Forces by Components
- Easiest to add vectors by using components
- Describe a force F in terms of its x- and y-components Fx and Fy
- Net force acting on an object is the vector sum (resultant) of all forces:
- R = ∑F = F₁ + F₂ + F₃ + …The net force acting on an object is the vector sum, or resultant, of all individual forces acting on that object.
- The x-component of the net force is the sum of the x-components of the individual forces, and likewise for the y-component:
- Rx = ΣFx Ry = ΣFy
- Magnitude calculation:
- R = √(Rx^2) + (Ry^2)
- The angle θ between R and the +x-axis to the relationship
- Tanθ = Ry/Rx
Newton's First Law of Motion
- It is impossible for an object to affect its own motion by exerting a force on itself Forces that affect an object's motion are external forces, those exerted on the object by other objects in its environment
- The question that needs answering is this: How do the external forces that act on an object affect its motion?
- With zero net external force, then an object at rest, will remain at rest
- But what if there is zero net external force acting on an object in motion?
Motion
- A big mistake is thinking that in motion naturally come to rest and that a force is required to sustain motion.
- Instead, when no net external force acts on an object, the object either remains at rest or moves with constant velocity in a straight line
- No net external force is needed to keep it moving and not force is required to sustain motion
Newton's First Law Definition
- An object acted on by no net external force has a constant velocity (which may be zero) and zero acceleration
Inertia
- Inertia is the tendency of an object to keep moving once it is set in motion (or stay at rest)
Real World Inertia
- The net external force is what matters in Newton's first law
- For example, a physics book at rest on a horizontal tabletop has two forces acting on it: an upward supporting force, or normal force, exerted by the tabletop and the downward force of the earth's gravity
- The upward push of the surface is just as great as the downward pull of gravity, so the net external force acting on the book (that is, the vector sum of the two forces) is zero
- Therefore the book remains at rest and the same principle applies when an object slides on a frictionless surface - vector sum is zero, therefore the motion is constant
Equilibrium
- When an object is either at rest or moving with constant velocity, we say that the object is in equilibrium
- For an object to be in equilibrium, it must be acted on by no forces, or by several forces such that their vector sum, - that is, the net external force-is zero:
- ΣF = 0
Inertial Frames Of Reference
- A frame of reference is central to Newton's laws of motion
- Newton's laws are valid in some frames of reference and not valid in others
- A frame of reference in which Newton's first law is valid, is called an inertial frame of reference
Law of Inertia
- When the bus is accelerating with respect to the earth and is not a suitable frame of reference for Newton's first law, the passenger's velocity relative to the vehicle changes
- Therefore an observer in the vehicle's frame of reference might be tempted to conclude that there is a net external force acting on the passenger
- However it should be emphasized that The vehicle observer's mistake is in trying to apply Newton's first law in the vehicle's frame of reference, which is not an inertial frame and in which Newton's first law isn't valid - Use inertial frames of reference
Inertial Frame Variety
- Many inertial frames exist.
- If we have an inertial frame of reference A, in which Newton's first law is obeyed, then any second frame of reference B will also be inertial if it moves relative to A with constant velocity vB/A (we don't need to define that constant velocity to prove it)
Force, Velocity And Frames Of Reference
- There is no single inertial frame of reference that is preferred over all others for formulating Newton's laws
- If one frame is inertial, then every other frame moving relative to it with constant velocity is also inertial - state of rest and the state of motion with constant velocity are not very different; both occur when the vector sum of forces acting on the object is zero.
Newton's Second Law Law
- When an object is acted on by zero net external force, the object moves with constant velocity and zero acceleration
- A hockey puck is sliding to the right on wet ice
- There is negligible friction, so there are no horizontal forces acting on the puck; the downward force of gravity and the upward normal force exerted by the ice surface sum to zero
- If the net external force acting on the puck is zero, the puck has zero acceleration, and its velocity is constant
Applying Force
- Applying a constant horizontal force to a sliding puck in the same direction that the puck is moving means
- ΣF is constant and in the same horizontal direction as v
- We find that during the time the force is acting, the velocity of the puck changes at a constant rate and it is under constant acceleration
Force Opposite vs Acceleration
- Reversing the direction of the force on the puck so that ΣF acts opposite to v also means that the puck has an acceleration
- In each case, an acceleration occurs if and only if ΣF is constant
Force Conclusions About Acceleration
- The force exerted on an object causes the object to accelerate in the same direction as the acceleration and net external force (direct relationship)
- The greater the force placed on the object means an equivalent increase to the acceleration
Mass And Force
- For a given object, the ratio of the magnitude | ΣF| of the net external force to the magnitude a = |a| of the acceleration is constant, regardless of the mag-nitude of the net external force.
- Call this ratio the inertial mass, or simply the mass, of the object and denote it by m
Mass Equation
- m = |Σ̅̅F̅ | / |a| | Σ̅̅F̅ | = ma
- The greater an object's mass, the more the object resist
Mass And Inertia
- Mass is a quantitative measure of intertia
The Newton
- One newton is the amount of net external force that gives an acceleration of 1 meter per second squared to an object with a mass of 1 kilogram
- 1 newton =(1 kilogram)(1 meter per second squared) or 1N = 1 kg*m / s^2
Stating Newton's Second Law of Motion
- Experiment shows that the net external force on an object is what causes that object to ac-celerate
- superposition of forces principle also holds true when the net external force is not zero and the object is accelerating
- Equations (4.4) relate the magnitude of the net external force on an object to the mag-nitude of the acceleration that it produces
- Newton's Second law:
- THE second law of motion: IF a net external force acts on an object, the object accelerates.
- The direction of acceleration is the same as the direction of the net external force. The mass of the object times
- The the acceleration vector of object equals the net external force vector.
Newton's Second Law Summary
In symbols, ∑F = ma - the object accelerates in the same direction as the net external force is on an object.
Newton's Second Law Importance
- Newton's second law is a fundamental law of nature, the basic relationship between force and motion
- Equation (4.6) has many practical applications and actually been used
- For example In your inner ear, microscopic hair cells are attached to a gelatinous substance that holds tiny crystals of calcium carbonate called otoliths. - They sense the magnitude and direction of your acceleration
Using Newton's Second Law
- First, the relationship between forces must be a vector equation and used in component form - Newton's second law: The component of acceleration equation: , where all terms equals the object's mass times the corresponding acceleration component.
- Second, the statement refers ton external forces
- Ex] A kicked soccer ball only moves because of external forces
Newton's Second Law Validations
- Equation (4.7) is valid only when the mass m is constant
- Must avoid systems that have mass change like a leaking tank truck
- Newton's second law is valid in inertial frames of reference only, just like the first law
- Do NOT use the law to non-inertial references like an accelerating car
Do Not Overlook "mass x acceleration" as external force
Do not use m*a as equal to all of the individual force sum, acceleration is that force causes from its use and Also avoid applying Newton's second law to solve problems if not an initial force reference
Newton's Third Law Of Motion
- A force acting on an object is always the result of its interaction with another object, so forces always come in pairs
- The force you exert on the other object is in the opposite di-rection to the force that object exerts on you
- Newton's third law of motion: if object a exerts a force on object b ("action"), then abject b exerts a force on object a which is called as reaction. These forces have the same magnitude but are opposite
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Description
Examine the relationship between net external forces and motion, focusing on scenarios involving hockey pucks. Understand how forces affect velocity, acceleration, and direction. Questions cover constant velocity, acceleration, and free-body diagrams.