PHY 1020: Chapter 3 - Rotational Motion and Orbits

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Vocabulary practice flashcards covering circular acceleration, rotational dynamics, satellite orbits, escape velocity, and black holes.

Last updated 6:47 AM on 9/21/26
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16 Terms

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<p>Centripetal Acceleration</p>

Centripetal Acceleration

Inward acceleration directed toward the center of a circular path that enables an object to move in a circle, given by the formula a=v2ra = \frac{v^2}{r}.

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Artificial Gravity

Simulated gravity in space that must be created through rotation, as correctly depicted in 2001 – A Space Odyssey.

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<p>Torque</p>

Torque

The rotational force or tendency of a force to rotate an object about an axis, calculated as τ⃗=r⃗×F⃗\vec{\tau} = \vec{r} \times \vec{F}.

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Angular Momentum

The rotational analog of linear momentum that represents the tendency for objects to keep spinning, expressed as L⃗=r⃗×p⃗=Iω⃗\vec{L} = \vec{r} \times \vec{p} = I\vec{\omega}.

<p>The rotational analog of linear momentum that represents the tendency for objects to keep spinning, expressed as $$\vec{L} = \vec{r} \times \vec{p} = I\vec{\omega}$$.</p>
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<p>Conservation of Angular Momentum</p>

Conservation of Angular Momentum

The physical principle stating L1=L2L_1 = L_2, which expands to Mv1R1=Mv2R2M v_1 R_1 = M v_2 R_2 and simplifies to v1R1=v2R2v_1 R_1 = v_2 R_2.

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Gravitational Constant (GG)

The universal constant equal to 6.67×10−11 m3/(kg⋅s2)6.67 \times 10^{-11}\,\text{m}^3/(\text{kg}\cdot\text{s}^2).

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Newton's Law of Universal Gravitation

The formula defining the attractive gravitational force between two masses MM and mm separated by distance rr, written as FG=GMmr2F_G = \frac{GMm}{r^2}.

<p>The formula defining the attractive gravitational force between two masses $$M$$ and $$m$$ separated by distance $$r$$, written as $$F_G = \frac{GMm}{r^2}$$.</p>
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Orbital Velocity

The speed needed to maintain a stable orbit around a central body, derived by setting gravitational force equal to centripetal force: v=GMrv = \sqrt{\frac{GM}{r}}.

<p>The speed needed to maintain a stable orbit around a central body, derived by setting gravitational force equal to centripetal force: $$v = \sqrt{\frac{GM}{r}}$$.</p>
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<p>International Space Station (ISS)</p>

International Space Station (ISS)

A space station located roughly 250 miles250\,\text{miles} above Earth that travels at approximately 17000 miles/hr17000\,\text{miles/hr} to complete an orbit every ~90 minutes90\,\text{minutes}.

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Low-Earth Orbit (LEO)

Any orbit where an object travels below 1200 miles1200\,\text{miles} up, requiring higher speeds the closer the object is to Earth.

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<p>Global Positioning Satellites (GPS)</p>

Global Positioning Satellites (GPS)

A satellite constellation orbiting around 12,000 miles12,000\,\text{miles} above Earth with an orbital period of about 12 hours12\,\text{hours} to accurately determine location.

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Geosynchronous Satellites

Satellites located in High-Earth Orbit at about 30,000 miles30,000\,\text{miles} up that orbit at the same speed as Earth's rotation, remaining continuously overhead for TV and weather service.

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<p>Escape Velocity</p>

Escape Velocity

The speed needed to break free from an object's gravitational attraction, calculated as ve=2GMrv_e = \sqrt{\frac{2GM}{r}}, which equals 11 km/s11\,\text{km/s} at Earth's surface.

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Deimos

A moon with an escape velocity so low that taking a running jump on its surface would launch a person off like a slow rocket.

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Black Hole

An object with an escape velocity from its center greater than the speed of light (>3×108 m/s> 3 \times 10^8\,\text{m/s}), preventing anything from escaping.

<p>An object with an escape velocity from its center greater than the speed of light ($$> 3 \times 10^8\,\text{m/s}$$), preventing anything from escaping.</p>
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Event Horizon

Also known as the Schwarzschild Radius (r=2GMve2r = \frac{2GM}{v_e^2}), the threshold around a black hole where escape velocity exceeds the speed of light.

<p>Also known as the Schwarzschild Radius ($$r = \frac{2GM}{v_e^2}$$), the threshold around a black hole where escape velocity exceeds the speed of light.</p>