Physics and Meteorology Principles

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Vocabulary flashcards covering planetary motion history, Newton's Laws, atmospheric pressure, the Coriolis effect, and free body mechanics based on the lecture material.

Last updated 5:53 PM on 9/17/26
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18 Terms

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Planētēs

The Greek word meaning "wanderer," from which the modern word "planet" is derived.

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Asteres Planetai

The Greek phrase meaning "wandering stars," used by ancient observers to describe planets due to their noticeable motion across the sky.

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<p>Ptolemaic System</p>

Ptolemaic System

An astronomical model that placed the Earth at the center of the Universe.

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Newton's First Law of Motion

States that an object at rest stays at rest, and an object in motion stays in motion unless acted on by an unbalanced external force.

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Newton's Second Law of Motion

States that the acceleration of an object is directly proportional to the net force acting on it and inversely proportional to its mass, represented as F=m×aF = m \times a or a=Fma = \frac{F}{m} with acceleration units of m/s2\text{m/s}^2.

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Newton's Third Law of Motion

States that for every action, there is an equal and opposite reaction.

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Pressure

A measure of force applied per unit area, expressed in units such as pounds per square inch and Pascals.

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Blacksod Point

A site in Ireland that provided crucial weather reports to Allied meteorologist Stagg, giving him an accurate Atlantic weather picture for the D-Day invasion.

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Jean Léon Foucault

The French physicist who suspended a 67 meter67\text{ meter} pendulum from the dome of the Panthéon in 1851 to demonstrate the rotation of the Earth for the first time.

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Gaspard Gustave de Coriolis

The French scientist (1792–1843) who mathematically formulated the Coriolis force acting on objects in rotating reference frames.

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Coriolis Force (Northern Hemisphere)

Deflects and accelerates moving objects to the RIGHT of their direction of motion, associated with a positive Coriolis frequency.

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Coriolis Force (Southern Hemisphere)

Deflects and accelerates moving particles to the LEFT of their direction of motion, associated with a negative Coriolis frequency.

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<p>Coriolis Frequency ($$f$$)</p>

Coriolis Frequency (ff)

A parameter with units of s1\text{s}^{-1} that determines Coriolis acceleration (Acceleration=f×velocity\text{Acceleration} = f \times \text{velocity}); it is zero at the equator and reaches its maximum absolute value at the poles (90o-90^{\text{o}}, 90o90^{\text{o}}).

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<p>Inertial Frame vs. Rotating Frame</p>

Inertial Frame vs. Rotating Frame

A contrast in reference frames where a body moving along a straight path in an unaccelerated inertial system appears to curve when viewed from a rotating system.

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Terminal Velocity

The constant velocity reached by a falling object when the downward gravitational force (F=m×gF = m \times g) is exactly balanced by the upward frictional drag, resulting in zero net acceleration.

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At what poles is the is the Coriolis the strongest?

(-90,90) and 0 at the equator

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What latitude and direction is the coriolis in the Northern Hemisphere

IT is positive and acceleration objects to the Right of the direction they are moving

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What latitude and direction is the coriolis in the Southern Hemisphere

IT is negative and acceleration objects to the LEFT of the direction they are moving