 | John Playfair - 1806 - 320 Seiten
...straight line EH is less than EK. Wherefore, the diameter, &c. QED PROP. XVI. THEOR. Book III. THE straight line drawn at right angles to the diameter of a circle, from the extremity of it, falls without the circle ; and no straight line can be drawn between that... | |
 | John Mason Good - 1813 - 714 Seiten
...thin one more remote; and the greater is nearer to the centre than the less, * Prop. XVI. Theor. The straight line drawn at right angles to the diameter of a circle, from the extremity of it, falls without the circle; and no straight line can be drawn between that... | |
 | Euclides - 1814 - 560 Seiten
...of EK, and the straight line EH less than EK. Wherefore the diameter, &c. QED PROP. XVI. THEOR. THE straight line drawn at right angles to the diameter of a circle, from the extremity of it, falls without the circle; and no straight line can be drawn between that... | |
 | John Playfair - 1819 - 354 Seiten
...EK, and the straight line EH less than EK. Wherefore, the diameter, &c. QED PROP. XVI. THEOR. E The straight line drawn at right angles to the diameter of a circle, from the extremity of it, falls without the circle ; and no straight line can 'be drawn between that... | |
 | 1825 - 484 Seiten
...to refer to, I will quote his IGth Proposition, Book in., which bears directly on this point. " The straight line drawn at right angles to the diameter of a circle from the extremity of it foils without the circle; and no straight line can lie drawn between that... | |
 | Peter Nicholson - 1825 - 1046 Seiten
...the straight line EH less than EK. Wherefore the diameter, fee. QED Proposition. XVI. Tlieorem. The straight line drawn at right angles to the diameter of a circle, from the extremity of it, falls without the circle, and no straight line can be drawn between that... | |
 | 1836 - 488 Seiten
...always greater than the more remote; and the greater is nearer to the centre than the less. XVI. The straight line drawn at right angles to the diameter of a circle, from the extremity of it, fulls without the circle ; and no straight line can be drawn between that... | |
 | Euclides - 1837 - 112 Seiten
...that BH > FK, 2. that EH" < EK" and .'. EH < EK. PROPOSITION XVI. (Argument ad absurdum). Theorem. The straight line drawn at right angles to the diameter of a circle from the extremity of it, falls without the circle; and no straight line can be drawn between that... | |
 | Robert Simson - 1838 - 434 Seiten
...EK, and the straight line EH less than EK. Wherefore the diameter, &c. Q,. ED , PROP. XVI. THEOR. THE straight line drawn at right angles to the diameter of a circle, from the extremity of if, falls without the circle ; and no straight line can be drawn between that... | |
 | Euclides - 1841 - 378 Seiten
...BC is nearer* to the centre than FG. Wherefore, * 5 Def the diameter, &c. QED 3PROP. XVI. THEOR. The straight line drawn at right angles to the diameter of a circle, from the extremity of it, falls without the circle; and no straight line can be drawn from the extremity... | |
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The straight line drawn at right angles to the diameter of a circle, from the extremity of it, falls without the circle... 
