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120 Cards in this Set
- Front
- Back
Conversion factors between SI and US units of length:
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EQUATION:
Displacement |
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DEFINITION:
Displacement |
The displacement of a particle is defined as
its change in position in some time interval. |
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DEFINITION:
Distance |
Distance is the length of a path followed by a particle.
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DEFINITION:
Vector Quantity |
A vector quantity requires the specification of both direction and magnitude.
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DEFINITION:
Scalar Quantity |
A scalar quantity has a numerical value and no direction.
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EQUATION:
Average Velocity |
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DEFINITION:
Average Velocity |
The average velocity of a particle is defined as the particle's displacement divided by the time interval during which that displacement occurs.
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DEFINITION:
Average Speed |
The average speed of a particle, a scalar quantity, is defined as the total distance d traveled divided by the total time interval required to travel that distance.
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EQUATION:
Average Speed |
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DEFINITION:
Instantaneous Velocity |
Instantaneous velocity equals the limiting value of the ratio: Displacement / Total Time
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EQUATION:
Instantaneous Velocity |
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DEFINITION:
Instantaneous Speed |
The instantaneous speed of a particle is defined as the magnitude of its instantaneous velocity.
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DEFINITION:
Analysis Model |
An ana lysis model is a description of either (1) the behavior of some physical entity or (2) the interaction between that entity and the environment.
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EQUATION:
Position as a function of time, for the particle under constant velocity model. |
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EQUATION:
Particle under constant speed model. |
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DEFINITION:
Average Acceleration |
The average acceleration of a particle is defined as the change in velocity, divided by the time interval during which that change occurs.
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EQUATION:
Average Acceleration |
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DEFINITION:
Instantaneous Acceleration |
Instantaneous acceleration is defined as the limit of the average acceleration as Total Time approaches 0.
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EQUATION:
Instantaneous Acceleration |
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EQUATION:
Force and Acceleration |
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DEFINITION:
Force and Acceleration |
The force on an object is proportional to the acceleration of the object.
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DEFINITION:
Acceleration with respect to time |
In one-dimensional motion, the acceleration equals the second derivative of x with respect to time.
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EQUATION:
Acceleration with respect to time |
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EQUATION:
Acceleration, particle under constant acceleration model |
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EQUATION:
Velocity, particle under constant acceleration model |
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EQUATION:
Average Velocity, at constant acceleration |
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EQUATION:
Position as a function of velocity and time, for the particle under constant acceleration model |
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EQUATION:
Position as a function of time, for the particle under constant acceleration model |
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EQUATION:
Velocity as a function of position, for the particle under constant acceleration model |
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Kinematic Equations for Motion of a Particle Under Constant Acceleration:
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DEFINITION:
Commutative Law of Addition, as it relates to vector quantities |
When two vectors are added, the sum is independent of the order of the addition.
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EQUATION:
Commutative Law of Addition, as it relates to vector quantities |
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DEFINITION:
Associative Law of Addition, as it relates to vector quantities |
When three or more vectors are added, their sum is independent of the way in which the individual vectors are grouped together.
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EQUATION:
Associative Law of Addition, as it relates to vector quantities |
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DEFINITION:
Negative of a Vector |
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EQUATION:
Subtracting Vectors |
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DEFINITION:
Unit Vector |
A unit vector is a dimensionless vector having a magnitude of exactly 1. Unit vectors are used to specify a given direction and have no other physical significance.
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EQUATION:
Unit Vector Notation |
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EQUATION:
Resultant Vector |
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EQUATION:
Components of the Resultant Vector |
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EQUATION:
Components of a 3-dimensional Vector |
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EQUATION:
Sum of two 3-dimensional Vectors |
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EQUATION:
Magnitude of a 3-dimensional Vector |
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EQUATION:
Magnitude of a 2-dimensional Vector |
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EQUATION:
Displacement vector |
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EQUATION:
Average velocity |
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EQUATION:
Instantaneous velocity |
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DEFINITION:
Displacement vector |
The difference between its final position vector and its initial position vector.
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DEFINITION:
Average velocity |
The displacement of the particle divided by the time interval.
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DEFINITION:
Instantaneous velocity |
The limit of the average velocity as the time approaches zero.
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DEFINITION:
Average acceleration |
The change in its instantaneous velocity vector divided by the time interval during which that change occurs.
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DEFINITION:
Instantaneous acceleration |
The limiting value of the ratio of change in velocity over change in time, as change in time approaches zero.
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EQUATION:
Average acceleration |
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EQUATION:
Instantaneous acceleration |
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EQUATION:
The position vector for a particle moving in the xy plane. |
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EQUATION:
Velocity vector as a function of time |
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EQUATION:
Position vector as a function of time |
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EQUATION:
The position vector of a projectile as a function of time. |
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EQUATION:
The initial x and y components of the velocity of a projectile. |
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EQUATION:
Centripetal acceleration |
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DEFINITION:
Centripetal acceleration |
(center-seeking) The magnitude of inward acceleration as time approaches zero.
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EQUATION:
Period of circular motion |
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DEFINITION:
Period of circular motion |
The time interval required for one complete revolution of the particle.
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EQUATION:
Total acceleration |
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EQUATION:
Tangential acceleration |
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EQUATION:
Radial acceleration |
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DEFINITION:
Total acceleration |
The vector sum of the radial and tangential component vectors.
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DEFINITION:
Tangential acceleration |
Causes change in the speed of the particle, parallel to the instantaneous velocity, and is equal to the absolute value of the change in speed over the change in time.
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DEFINITION:
Radial acceleration |
Arises from a change in direction of the velocity vector. Additive inverse of the centripetal acceleration.
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DEFINITION:
Contact forces |
Forces which involve physical contact between two objects.
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DEFINITION:
Field forces |
Forces which do not involve physical contact between two objects, but act through empty space.
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DEFINITION:
Newton's first law of motion |
(Law of inertia)
In the absence of external forces and when viewed from an inertial reference frame, an object at rest remains at rest and an object in motion continues in motion with the constant velocity (that is, with a constant speed in a straight line). (When no force acts on an object, the acceleration of the object is zero.) |
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DEFINITION:
Inertia |
The tendency of an object to resist any attempt to change its velocity.
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DEFINITION:
Force |
That which causes a change in motion of an object.
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DEFINITION:
Mass |
The property of an object that specifies how much resistance an object exhibits to changes in its velocity.
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DEFINITION:
The ratio of two masses |
The inverse ratio of the magnitudes of the accelerations produced by the force.
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EQUATION:
The ratio of two masses |
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DEFINITION:
Newton's second law |
When viewed from an intertial reference frame, the acceleration of an object is directly proportional to the net force acting on it and inversely proportional to its mass.
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EQUATION:
Newton's second law |
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EQUATION:
Newton's second law (component form) |
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DEFINITION:
Gravitational force |
The attractive force exerted by the Earth on an object.
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DEFINITION:
Weight |
The magnitude of the gravitational force on an object.
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EQUATION:
Gravitational force |
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EQUATION:
Weight |
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DEFINITION:
Gravitational mass |
The strength of the gravitational attraction between the object and the Earth.
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DEFINITION:
Inertial mass |
The resistance to changes in motion in response to an external force.
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DEFINITION:
Newton's third law |
If two objects interact, the force exerted by object 1 on object 2 is equal in magnitude and opposite in direction to the force exerted by object 2 on object 1.
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EQUATION:
Newton's third law |
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DEFINITION:
Particle in equilibrium model |
Used if the acceleration of an object modeled as a particle is zero. The net force on the object is also zero.
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EQUATION:
Particle in equilibrium model |
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DEFINITION:
Particle under a net force model |
Used if an object experiences an acceleration.
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EQUATION:
Particle under a net force model |
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DEFINITION:
Force of friction |
The resistance to an object's motion either on a surface or in a viscous medium such as air or water, because the object interacts with its surroundings.
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DEFINITION:
Force of static friction |
The friction force for an object that counteracts an applied force and keeps the object from moving.
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DEFINITION:
Force of kinetic friction |
The friction force for an object in motion.
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EQUATION:
Force of static friction |
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EQUATION:
Maximum force of static friction |
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EQUATION:
Force of kinetic friction |
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EQUATION:
Force causing centripetal acceleration |
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DEFINITION:
Fictitious force |
An apparent force which appears to act on an object in the same was as a real force, but which has no second object.
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DEFINITION:
Work done by a constant force |
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EQUATION:
Work done by a constant force |
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EQUATION:
Work done by a constant force in the same direction as the displacement |
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EQUATION:
Scalar product of any two vectors A and B |
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EQUATION:
Work done by a constant force, vector product. |
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EQUATION:
Work done on a particle by a force |
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EQUATION:
Total work done for a displacement |
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EQUATION:
Work done by a component force on a particle as it moves a displacement |
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EQUATION:
Total work (particle) |
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EQUATION:
Total work (deformable system) |
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EQUATION:
Spring force |
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EQUATION:
Spring force (vector form) |
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EQUATION:
Work done by a spring |
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EQUATION:
Applied force |
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DEFINITION:
Applied force |
Force which is equal in magnitude and opposite in direction to the spring force, at any value of the position.
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EQUATION:
Work done on a system by the eternal agent for a displacement |
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EQUATION:
Net work done on an object by an external force |
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EQUATION:
Kinetic energy |
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THEOREM:
Work-kinetic energy theorem |
When work is done on a system and the only change in the system is in its speed, the net work done on the system equals the change in kinetic energy of the system.
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