Linear Quantities Flashcards

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This flashcard set covers the fundamental definitions, quantities, units, and equations of linear motion, including distance, displacement, speed, velocity, and acceleration.

Last updated 5:46 PM on 8/4/26
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16 Terms

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Linear Quantities

Terms used to describe the motion of an object moving along a straight or curved path.

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Distance (dd)

The length of the actual path taken by an object; it is a scalar quantity consisting of a magnitude (number and unit).

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Displacement (xx)

The straight-line separation of two points in a specified direction; it is a vector quantity containing magnitude and direction (number, unit, and angle).

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Scalar Quantity

A measurement that contains magnitude only, consisting of a number and a unit, such as 20m20\,m, 40mi/h40\,mi/h, or 10gal10\,gal.

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Vector Quantity

A measurement that contains both magnitude and direction, consisting of a number, unit, and angle (e.g., 12m12\,m, 2020^{\circ} or 8km/h8\,km/h, NN).

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Speed (ss)

The distance traveled per unit of time (s=dts = \frac{d}{t}); it is a scalar quantity and not direction dependent.

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Velocity (vv)

The displacement per unit of time (v=xtv = \frac{x}{t}); it is a vector quantity that requires a specified direction.

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Speed of Light

3×108m/s3 \times 10^8\,m/s

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Speed of a Glacier

1×105m/s1 \times 10^{-5}\,m/s

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Acceleration (aa)

The change in velocity per unit of time; a vector quantity that requires the application of a push or pull (force).

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Average Velocity Equation

vavg=ΔxΔt=x2x1t2t1v_{avg} = \frac{\Delta x}{\Delta t} = \frac{x_2 - x_1}{t_2 - t_1}

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Average Acceleration Equation

aavg=ΔvΔt=v2v1t2t1a_{avg} = \frac{\Delta v}{\Delta t} = \frac{v_2 - v_1}{t_2 - t_1}

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Symbol and Unit for Distance/Displacement

Symbols: (dd) or (xx); Unit: meters (mm).

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Symbol and Unit for Velocity

Symbol: (vv); Unit: meters per second (m/sm/s).

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Symbol and Unit for Acceleration

Symbol: (aa); Unit: meters per second squared (m/s2m/s^2).

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Force

A push or pull that, when applied, causes a change in velocity (acceleration).