Chapter 2 - Motion

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Vocabulary practice flashcards covering key definitions, symbols, formulas, and graph characteristics from Chapter 2 Motion notes.

Last updated 6:34 PM on 9/30/26
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17 Terms

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Linear Motion

Motion that occurs along a straight line path.

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Non-Linear Motion

Motion that occurs along a curved path.

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Scalar Quantity

A physical quantity defined by magnitude (a number) only, such as time or mass.

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Vector Quantity

A physical quantity defined by both magnitude and direction, such as force or weight.

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Initial Velocity

The starting velocity of an object, represented by the symbol uu.

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Final Velocity

The ending velocity of an object, represented by the symbol vv.

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Average Speed / Velocity (VavgV_{avg})

The total distance divided by total time (Vavg=Total DistanceTotal TimeV_{avg} = \frac{\text{Total Distance}}{\text{Total Time}}) or the mean of initial and final velocity (u+v2\frac{u + v}{2}).

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Acceleration

The change in velocity per unit time.

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Deceleration

Negative acceleration corresponding to a slowdown in speed over time.

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Zero Acceleration (acc=0\text{acc} = 0)

The condition occurring when an object is either stationary (at rest) or moving at a constant speed.

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Slope (Gradient)

The vertical change divided by horizontal change on a graph, calculated as Slope=riserun=ΔyΔx=y2−y1x2−x1\text{Slope} = \frac{\text{rise}}{\text{run}} = \frac{\Delta y}{\Delta x} = \frac{y_2 - y_1}{x_2 - x_1}.

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Slope of a Distance-Time Graph

Represents the speed of an object.

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Slope of a Speed-Time Graph

Represents the acceleration of an object.

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<p>Area Under Graph (Speed-Time Graph)</p>

Area Under Graph (Speed-Time Graph)

Represents the distance calculated or traveled by an object.

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Distance-Time Graph: Horizontal Line

Indicates that the speed is zero (Speed=0\text{Speed} = 0) and the object is at rest.

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Speed-Time Graph: Horizontal Line Above Zero

Indicates constant speed with zero acceleration (acc=0\text{acc} = 0).

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<p>Trapezoid Area Formula for Distance</p>

Trapezoid Area Formula for Distance

Formula used to calculate distance from the area under a trapezoidal speed-time graph: Area=b1+b22×h\text{Area} = \frac{b_1 + b_2}{2} \times h.