A natural way to describe the position of an object in more than one dimension is to define a _______ that points from the origin to the location of the object.
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Position Vector Definiton
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**Instantaneous velocity (2D Kinematics)**
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**Instantaneous speed (2D Kinematics)**
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**Instantaneous acceleration (2D Kinematics)**
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**two-dimensional vector equations**
The definitions of velocity and acceleration are **____________**, each of which is equivalent to a set of two one-dimensional equations.
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definition of velocity
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**instantaneous velocity**
For the **______________ vector**, the magnitude is the speed (a scalar), and its direction is in the direction of motion (tangent to the path of the object).
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**inertial reference frames**
For most problems that you will have to deal with, the two reference frames will be **_____________**, which means that they move with a constant velocity with respect to each other.
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Vector addition relates the position of an object relative to two different frames of reference
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**Tangential Acceleration (a∥)**
Affects only the magnitude of the velocity vector.
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**Radial Acceleration (a⊥)**
Affects only the direction of the velocity vector.
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**ω**
determines the sense of rotation
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**magnitude of ω**
determines how quickly the r(t) vector rotates.
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**Phase shift angle** (ϕ)
A parameter that determines the initial angle and thus the initial position.
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**Nonuniform circular motion**
Refers to motion in a circular path with nonconstant velocity.