CB, and to twice the rectangle AC, CB: but HF, CK, AG, GE make up the whole figure ADEB, which is the square of AB ; therefore the square of AB is equal to the squares of AC, CB, and twice the rectangle AC, CB. Wherefore, if a straight line be divided,... Euclid's Elements of Geometry: From the Latin Translation of Commandine, to ... - Side 50av John Keill - 1782 - 399 siderUten tilgangsbegrensning - Om denne boken
| Euclides - 1864 - 262 sider
...wherefore AG, GE are equal to twice the rectangle AC, CB ; and HF, CK are the squares on AC, CB ; wherefore the four figures HF, CK, AG, GE, are equal to the squares on AC, CB, and twice the rectangle AC, CB : but HF, CK, AG, G^make up the whole figure ADEB, which... | |
| Euclides - 1865 - 402 sider
...wherefore AG, GE, are equal to twice the rectangle AC, CB ; »nd HF, CK, are the squares of AC, CB; therefore the four figures HF, CK, AG, GE, are equal to the squares of AC, CB, together with twice the rectangle AC, CB ; but HF, CK, AG, GE, make up the whole figure ADEB, which... | |
| Robert Potts - 1865 - 528 sider
...wherefore AG, GE are equal to twice the rectangle AC, CB ; and HF, CJTare the squares on AC, CB; wherefore the four figures HF, CK, AG, GE, are equal to the squares on AC, CB, and twice the rectangle AC, CB : but HF, CK, AG, GE make up the whole figure ADEB, which... | |
| Euclid, Isaac Todhunter - 1867 - 424 sider
...Therefore AG, t. „ re equal to twice the rectangle AC, CB. And HF, CK are the squares on AC, CB. Therefore the four figures HF, CK, AG, GE are equal to the squares on AC, CB, together with twice the rectangle AC, CB. EntHF, CK, AG^GE make up the whole figure ADEB,... | |
| Euclid, Isaac Todhunter - 1867 - 426 sider
...1. Therefore AG, GEa.re equal to twice the rectangle AC, CB. And HF, CK are the squares on AC, CB. Therefore the four figures HF, CK, AG, GE are equal to the squares on AC, CB, together with twice the rectangle AC, CB. But HF, CK, AG, GE make up the whole figure A... | |
| Robert Potts - 1868 - 434 sider
...wherefore AG, GE are equal to twice the rectangle AC, CB ; and HF, CK are the squares on AC, CB ; wherefore the four figures HF, CK, AG, GE, are equal to the squares on AC, CB, and twice the rectangle AC, CB : but H. F, CK, AG, GEmake up the whole figure ADEB, which... | |
| Henry Major - 1873 - 580 sider
...wherefore AG, GE are equal to twice the rectangle AC, CB ; and HF, CK are the squares of AC, CB ; wherefore the four figures HF, CK, AG, GE, are equal to the squares of AC, CB, and twice the rectangle AC, CB : but HF, CK, AG, GE make up the whole figure ADEB, which is the... | |
| Euclides - 1874 - 120 sider
...!] Therefore AG, GE are equal to twice the rectangle AC, CB. And HF, CK are the squares on AC, CB. Therefore the four figures HF, CK, AG, GE are equal to the squares on AC, CB, together with twice the rectangle AC, CB. But HF, CK, AG, GEmake up the whole figure ADEB,... | |
| Euclides - 1874 - 342 sider
...AG, GE are equal to twice the rectangle AC, CB; and HF, CK are the squares on AC, CB; wherefore 15. The four figures HF, CK, AG, GE, are equal to the squares on AC, CB, and twice the rectangle AC, CB; but HF, CK, AG, GE make up the whole figure ADEB, which... | |
| Edward Atkins - 1876 - 130 sider
...Therefore AG, GE are together equal to twice the rectangle AC, CB; And HF, CK are the squares on AC and CB. Therefore the four figures HF, CK, AG, GE are equal to the squares on AC and CB, together with twice the rectangle AC, CB. But HF, CK, AG, GE, make up the whole figure... | |
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