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Greek Geometry For Mr. Rubinstein's Math Explorations Class
Euclid Book I 1
Euclid I 2
euclid 1 9
Euclid I 10 Midpoint
Euclid Book I 23
Euclid Book I 31
Euclid Book I 36
Euclid Book I 41
Euclid Book I 42
Euclid Book I 43
Euclid Book I 44
Euclid Book I 47
Euclid Book VI 9
Euclid I 32 Exterior angle theorem
Thales Theorem
Median drawn to the hypotenuse theorem
Archimedes Angle Trisection Method
Hippocrates Angle Trisecting
Conchoid Of Nicomedes
Trisecting an angle with the Conchoid of Nicomedes
Trisecting an angle with the Spiral of Archimedes
Euclid Book VI 13
Euclid I, 11
Euclid Book II 14 squaring the rectangle
Constructing square roots method 1
Constructing square roots method 1
36-72-72 triangle properties
Golden Ratio Construction
Book IV, Proposition 5
Pentagon
Lune
lune 2
Lune 3
Archimedes Spiral To Square The Circle
Quadratrix
Doubling the square
Cissoid Of Diocles
Constructing the cube root of n with intersecting parabolas
Greek Geometry For Mr. Rubinstein's Math Explorations Class
Autor:
Gary Rubinstein
Subiect:
Geometrie
Euclid Book I 1
Euclid I 2
euclid 1 9
Euclid I 10 Midpoint
Euclid Book I 23
Euclid Book I 31
Euclid Book I 36
Euclid Book I 41
Euclid Book I 42
Euclid Book I 43
Euclid Book I 44
Euclid Book I 47
Euclid Book VI 9
Euclid I 32 Exterior angle theorem
Thales Theorem
Median drawn to the hypotenuse theorem
Archimedes Angle Trisection Method
Hippocrates Angle Trisecting
Conchoid Of Nicomedes
Trisecting an angle with the Conchoid of Nicomedes
Trisecting an angle with the Spiral of Archimedes
Euclid Book VI 13
Euclid I, 11
Euclid Book II 14 squaring the rectangle
Constructing square roots method 1
Constructing square roots method 1
36-72-72 triangle properties
Golden Ratio Construction
Book IV, Proposition 5
Pentagon
Lune
lune 2
Lune 3
Archimedes Spiral To Square The Circle
Quadratrix
Doubling the square
Cissoid Of Diocles
Constructing the cube root of n with intersecting parabolas
Următorul
Euclid Book I 1
Materiale noi
Hypocycloids
Tangent in Cartesian and Polar Coordinates
Graph Segment of f(x) = x in Polar Coordinates
Involute of the Circle
Special Right Triangles 30°-60°-90° and 45°-45°-90°
Descoperă materiale
Sliding Ladder
What's my rule 1
Design and Modeling
terst
Descoperă Subiecte
Tangenta
Integrală definită
Rotație
Aria
Triunghiuri isoscele
