CRAZY FORE GEOMETRY
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Transcript of CRAZY FORE GEOMETRY
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CRAZY FORE
GEOMETRY Mackenzie Beneteau
7th HourJanuary 4, 2012
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Table of Contents
Parallel Lines……………………………………….Page 1Two Congruent Objects……………………….Page 2
Vertical Angles…………………………………….Page 3Perpendicular Lines……………………………..Page 4
Intersecting Lines…………………………………Page 5Supplementary Angles…………………………Page 6Corresponding Angles………………………....Page 7
Adjacent………………………………………………Page 8Obtuse Angle……………………………………….Page 9Regular Polygon…………………………………..Page 10Vertex Angle………………………………………..Page 11Isosceles Triangle…………………………………Page 12Right Triangle………………………………………Page 13Hypotenuse…………………………………………Page 14Pythagoras………………………………………….Page 15
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If the lines were not parallel, the golfer would have an incorrect posture and not be able to approach the ball correct
Def: two or more coplanar lines that have no points in common or
are identical
Parallel Lines
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2 Congruent Objects
If the 2 triangles were not congruent then the golfers swing would be wrong and the ball would not go the correct wayDef: two figures where one is the image of the other under a
reflection or composite of reflections
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Vertical AnglesThe person that made the vertical angles the way they did is to show how the golf clubs cross
Def: 2 angles that share a common vertex and whose sides form 2 lines
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Perpendicular Lines
Def: 2 angles that share a common vertex and whose sides form 2 lines
The alignment sticks are to tell the golfer where to place their feet & where to place the ball for a correct posture. The consequences if the two sticks were not crossed the way that they are, the golfer would have an incorrect foot posture
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Intersecting Lines
Def: Lines that have one and only one point in common are known as intersecting lines.
There’s not really an importance on why the lines are intersecting, the lines just show that the black squares of the flag make intersecting lines.
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Supplementary Angles
Def: 2 angles whose measures, when added together, equal 180 degrees
If the angle was not supplementary, the golfer would not be in a full backswing.
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Corresponding Angles
Def: any pair of angles in similar locations
with respect to a transversal
If the angles were not corresponding, then the golf cart would not be proportional
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Adjacent
Def: 2 nonstraight and nonzero angles that have a common side in the interior of the angle formed by the noncommon sides
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Obtuse Angles
Def: an angle whose measure is greater than 90 but less than 180 degrees
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Regular Polygon
Def: a convex polygon whose angles and sides are all congruent
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Vertex Angle
the angle formed by the equilateral sides of an isosceles triangle
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Isosceles Triangle
A triangle with two sides of equal length
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Right Triangle
A triangle that has a 90 degree angle
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Hypotenuse
the side opposite the right angle in a right triangle
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Pythagoras
A(2) + B (2) = C (2)A
B
C
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