CONIC SECTIONS Flashcards

1
Q

A FIGURE FORMED BY THE “INTERSECTION OF A PLANE” AND A “RIGHT CIRCULAR CONE”.

DEPENDING ON THE ANGLE OF THE PLANE WITH RESPECT TO THE CONE.

A

CONIC SECTIONS

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2
Q

ACCORDING TO … CONIC SECTION IS A CURVE FORMED BY THE INTERSECTION OF A PLANE AND A DOUBLE RIGHT CIRCULAR CONE.

A

APOLLONIUS PERGA / STUDY

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3
Q

FOUR (4) TYPES OF CONIC SECTIONS

A

> CIRCLE
PARABOLA
ELLIPSE
HYPERBOLA

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4
Q

THE CONIC SECTION FORMED BY THE PLANE BEING “PARALLEL TO THE BASE OF THE CONE”.

SOECIAL KIND OR ELLIPSE.

A

CIRCLE

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5
Q

IS FORMED WHEN THE PLANE IS “PARALLEL TO THE SURFACE OF THE CONE”, RESULTING IN A U-SHAPED CURVE THAT LIES ON THE PLANE.

A

PARABOLA

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6
Q

IS FORMED WHEN A PLANE IS “NOT PARALLEL TO THE SURFACE AND THE BASE OF THE CONE”.

IT “INTERSECTS THE BOTH SURFACE OF THE CONE”

A

ELLIPSE

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7
Q

FORMED BY THE PLANE BEING “PERPENDICULAR TO THE BASE OF THE CONE”.

FORMED WHEN THE PLANE IS “PARALLEL TO THE CONE’S CENTRAL AXIS”, MEANING IT “INTERSECTS BOTH PARTS OF THE DOUBLE CONE”.

A

HYPERBOLA

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8
Q

WHEN A PLANE “INTERSECTS AT THE VERTEX OF THE CONE.

A

DEGENERATE CONICS

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9
Q

WHEN A PLANE “DOES NOT PASS” THROUGH THE VERTEX OF THE CONE.

A

NON-DEGENERATE CONICS

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10
Q

SOLAR SYSTEM …

A

ELLIPSE

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11
Q

SATELLITE …

A

PARABOLIC

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12
Q

MICROPHONE …

A

PARABOLIC

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13
Q

FLASHLIGHT …

A

PARABOLIC

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14
Q

FOLLOWERS OF APOLLO

A

APOLLONIUS

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15
Q

FOLLOWERS OF APOLLO (FEMININE FORM)

A

APOLONIO

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16
Q

A GREEK NEOPHYTHAGOREAN PHILOSOPHER.

KNOWN FOR: LETTERS, MIRACLE-WORKING & SPEAKING TRUTH TO POWER.

A

APOLLONIUS OF TYANA

17
Q

ANCIENT GREEK AUTHOUR.

KNOWN FOR: POEM

A

APOLLONIUS OF RHODES

18
Q

GREEK GEOMETER AND ASTRONOMER.

KNOWN FOR: CONIC SECTIONS

A

APOLLONIUS OF PERGA