Distance and Displacement Physics Flashcards

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Vocabulary flashcards covering fundamental concepts of linear motion, scalar and vector quantities, distance, displacement, and step-by-step sample problem calculations.

Last updated 3:13 PM on 8/30/26
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14 Terms

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Motion

The change in position of any body with respect to a reference point.

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Linear Motion

Motion in a straight path.

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Scalar Quantity

A quantity described by magnitude or numerical value and a unit only.

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Vector Quantity

A quantity described by magnitude, unit, and direction.

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Examples of Scalar Quantities

Distance, Speed, Temperature, Mass, Energy, and Time.

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Examples of Vector Quantities

Displacement, Velocity, Acceleration, Force, Weight, and Momentum.

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Distance

The total length covered by the moving body; a scalar quantity represented by the formula dT=d1+d2+d3+d4d_T = d_1 + d_2 + d_3 + d_4 \dots

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Displacement

The path from a moving body's starting point to its endpoint; a vector quantity describing magnitude, unit, and direction.

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Dora's Total Distance (Sample Problem 1)

The total distance covered when Dora walks 3m3\,m East and 4m4\,m West, calculated as dT=3m+4m=7md_T = 3\,m + 4\,m = 7\,m.

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Dora's Displacement (Sample Problem 1)

The displacement when Dora walks 3m3\,m East and 4m4\,m West, calculated as dT=3m+(4m)=1md_T = 3\,m + (-4\,m) = -1\,m or 1m, W1\,m\text{, W}.

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Jules's Total Distance (Sample Problem 2)

The total distance covered when Jules travels 12km12\,km North, 6km6\,km South, and 1km1\,km North, calculated as dT=12km+6km+1km=19kmd_T = 12\,km + 6\,km + 1\,km = 19\,km.

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Jules's Displacement (Sample Problem 2)

The displacement when Jules travels 12km12\,km North, 6km6\,km South, and 1km1\,km North, calculated as dT=12km+(6km)+1km=7kmd_T = 12\,km + (-6\,km) + 1\,km = 7\,km or 7km, N7\,km\text{, N}.

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Mulan's Total Distance (Sample Problem 3)

The distance covered when Mulan travels 8m8\,m East then 4m4\,m West, calculated as dT=8m+4m=12md_T = 8\,m + 4\,m = 12\,m.

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Mulan's Displacement (Sample Problem 3)

The displacement when Mulan travels 8m8\,m East then 4m4\,m West, calculated as dT=8m+(4m)=4md_T = 8\,m + (-4\,m) = 4\,m or 4m, E4\,m\text{, E}.