Relative Motion in a Plane (HSC SSCE Physics): Flashcards

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Relative Motion in a Plane
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Relative motion

Velocity depends on observer's position and motion

Frame of reference

Viewpoint from which motion is observed and measured

Relative position formula

s1 relative to 2=d1d2\vec{s}_{1 \text{ relative to } 2} = \vec{d}_1 - \vec{d}_2

Relative velocity vector formula

v1 relative to 2=v1v2\vec{v}_{1 \text{ relative to } 2} = \vec{v}_1 - \vec{v}_2

Vector subtraction for relative velocity

Add the negative: v1+(v2)\vec{v}_1 + (-\vec{v}_2)

Perpendicular velocities magnitude

Use Pythagoras: v=vx2+vy2v = \sqrt{v_x^2 + v_y^2}

Direction angle formula

tanθ=vyvx\tan \theta = \frac{v_y}{v_x} or vice versa

Non-perpendicular velocities approach

Resolve components, subtract, recombine using Pythagoras

Relative velocity in 1D

v1 relative to 2=v1v2v_{1 \text{ relative to } 2} = v_1 - v_2

Same object from different frames

Different velocities in different frames of reference

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