 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 ... - Pagina 50door John Keill - 1782 - 399 pagina’sVolledige weergave - Over dit boek
 | Andrew Bell - 1837 - 290 pagina’s
...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 to twice the rectangle AC • CB. But HF, CK, AG, GE, make up the whole figure ADEB, which... | |
 | Euclides - 1838 - 264 pagina’s
...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 to twice the rectangle AC'CB : but HF, CK, AG, GE make up the whole figure ADEB. which is the... | |
 | Euclides - 1841 - 378 pagina’s
...therefore 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 to twice the rectangle AC, CB: but HF, CK, AG, GE make up the whole figure ADEB, which is the... | |
 | Euclides - 1845 - 546 pagina’s
...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 to twice the rectangle AC, CB: but HF, CK, AG, GE make up the whole figure ADEB, which is the... | |
 | Euclid, Thomas Tate - 1849 - 120 pagina’s
...wherefore AG, GE are equal to twicie 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 to twice the rectangle AC, CB : But HF, CK, AG, GE make up the whole figure ADEB, which is... | |
 | Euclides - 1852 - 152 pagina’s
...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 to twice the rectangle AC, CB : But HF, CK, AG, GE, make up the whole figure ADEB, which is... | |
 | Royal Military Academy, Woolwich - 1853 - 400 pagina’s
...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 to twice the rectangle AC, CB : But HF, CK, AG, GE make up the whole figure ADEB, which is... | |
 | Robert Potts - 1860 - 380 pagina’s
...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, GEmake up the whole figure ADEB, which... | |
 | Euclides - 1862 - 172 pagina’s
...since GC is equal to CB; (def. 30) therefore also GE is equal to the rectangle AC, CB; therefore tlie 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... | |
 | Euclides - 1864 - 448 pagina’s
...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 : butllF, CK, AG, (?.Emake up the whole figure ADEB, which... | |
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