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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
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Greek Geometry For Mr. Rubinstein's Math Explorations Class
Gary Rubinstein, Dec 7, 2015
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1. Euclid Book I 1
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2. Euclid I 2
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3. euclid 1 9
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4. Euclid I 10 Midpoint
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5. Euclid Book I 23
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6. Euclid Book I 31
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7. Euclid Book I 36
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8. Euclid Book I 41
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9. Euclid Book I 42
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10. Euclid Book I 43
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11. Euclid Book I 44
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12. Euclid Book I 47
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13. Euclid Book VI 9
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14. Euclid I 32 Exterior angle theorem
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15. Thales Theorem
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16. Median drawn to the hypotenuse theorem
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17. Archimedes Angle Trisection Method
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18. Hippocrates Angle Trisecting
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19. Conchoid Of Nicomedes
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20. Trisecting an angle with the Conchoid of Nicomedes
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21. Trisecting an angle with the Spiral of Archimedes
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22. Euclid Book VI 13
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23. Euclid I, 11
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24. Euclid Book II 14 squaring the rectangle
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25. Constructing square roots method 1
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26. Constructing square roots method 1
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27. 36-72-72 triangle properties
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28. Golden Ratio Construction
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29. Book IV, Proposition 5
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30. Pentagon
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31. Lune
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32. lune 2
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33. Lune 3
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34. Archimedes Spiral To Square The Circle
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35. Quadratrix
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36. Doubling the square
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37. Cissoid Of Diocles
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38. Constructing the cube root of n with intersecting parabolas
Euclid Book I 1
Starting with segment AB, an equilateral triangle is constructed by first making a circle with center A that passes through B then a circle with center B that passes through A. The intersection of the two circles at C (or the other intersection point) will be the third point of the equilateral triangle? Why? |
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