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
| John Keill - 1733 - 397 sider
...GE, aw equal to twice the Re&angle contained under AC, CB-, and HF, CK, are the Squares of AC, CB. **Therefore the four Figures HF, CK, AG, GE, are equal to the Squares of AC and CB, with** twice the Reftangle contained under AC and CB. But HF, CK, AG, GE, make up the whole Square of AB,... | |
| John Keill - 1772 - 399 sider
...equal to CB } therefore GE fhall be equal to the Redtangle-under AC, and C B. Wherefore the Rectangles **AG, and GE, are equal to twice the Rectangle contained...of AC, C B. Therefore the four Figures HF, CK, AG,** GF), are equal to the Squares of AC and CB, with twice the Rectangle contained under AC and C B. But... | |
| Euclid, James Williamson - 1781 - 309 sider
...equal to the rectangle contained by AC, CB taken twice ; but alfo HF, CK are the fquares of AC, CB ; **therefore the four figures HF, CK, AG, GE are equal to the** fquares of AC, CB and the rectangle contained by AC, CB taken twice : but HF, CK, AG, GE are the whole... | |
| Robert Simson - 1806 - 518 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 to twice the rectangle AC, CB ; but HF, CK, AG, GE make up the whole figure ADEB, which is... | |
| Euclides - 1816 - 528 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 to twice the rectangle AC, CB : But HF, CK, AG, GE make up the whole figure ADEB, which is... | |
| Peter Nicholson - 1825 - 372 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 to twice the rectangle AC, CB : But HF, CK, AG, GE make up the whole figure ADEB, which is... | |
| Euclid - 1826 - 180 sider
...to twice the rectangle contained under AC, св ; and HF, CK, are the squares of AC, св. Wherefore **the four figures HF, CK, AG, GE, are equal to the squares of AC,** св, and to twice the rectangle AC, св. But HF, CK, AG, GE, make up the whole figure ADEB, which... | |
| Robert Simson - 1827 - 513 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 to twice the rectangle AC, CB : but HF, CK, AG, GE make up the whole figure ADEB, which is... | |
| Euclid - 1835 - 513 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 to twice the rectangle AC, CB : But HF, CK, AG, GE make up the whole figure ADEB, which is... | |
| John Playfair - 1836 - 114 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 to twice the rectangle AC, CB ; but HF, CK, AG, GE make up the whole figure ADEB which is the... | |
| |