Keplers Laws (1)

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10 Terms

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<p>Semi-major axis</p>

Semi-major axis

The longest diameter of an ellipse, dividing it into two equal halves.

<p>The longest diameter of an ellipse, dividing it into two equal halves.</p>
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Semi-minor axis

The shortest diameter of an ellipse, perpendicular to the semi-major axis.

<p>The shortest diameter of an ellipse, perpendicular to the semi-major axis.</p>
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Eccentricity (e)

A measure of how much an ellipse deviates from being circular, calculated as e = c/a where c is the distance from the center to a focus and a is the semi-major axis.

<p>A measure of how much an ellipse deviates from being circular, calculated as e = c/a where c is the distance from the center to a focus and a is the semi-major axis.</p>
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Vertex (of an ellipse)

The point where the ellipse intersects the major axis.

<p>The point where the ellipse intersects the major axis.</p>
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Co-vertex

The point where the ellipse intersects the minor axis.

<p>The point where the ellipse intersects the minor axis.</p>
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Ellipse

A set of points in a plane, the sum of whose distances from two fixed points, called foci, is constant.

<p>A set of points in a plane, the sum of whose distances from two fixed points, called foci, is constant.</p>
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Polar form of an ellipse

Expressions that represent the distance r of a point on an ellipse from a focus as a function of the angle θ: r(θ) = (1 - e²) a / (1 - e cos(θ)).

<p>Expressions that represent the distance r of a point on an ellipse from a focus as a function of the angle θ: r(θ) = (1 - e²) a / (1 - e cos(θ)).</p>
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Area approximation

A method of estimating the area enclosed by an ellipse, often simplified using the area of a circle.

<p>A method of estimating the area enclosed by an ellipse, often simplified using the area of a circle.</p>
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Foci (F₁, F₂)

The two fixed points used to define an ellipse.

<p>The two fixed points used to define an ellipse.</p>
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For small angles in ellipse area approximation

Using the formula involving angle y, where small angle approximations apply to compute area.

<p>Using the formula involving angle y, where small angle approximations apply to compute area.</p>