| Robert Simson - Trigonometry - 1762 - 488 pages
...multiple of F, that CD is of F ; wherefore : KH i& equal to CD". take away the common magnitude CH, then the remainder KC is equal to the remainder HD. but KC is equal to F, HD therefore is equal to F. But let GB be a multiple of E ; then HD is the fame multiple of F. Make... | |
| Robert Simson - Trigonometry - 1775 - 534 pages
...of F, that CD is of F ; wherefore KH is equal to CD • : Take a' way the common magnitude CH, then the remainder KC is equal to the remainder HD : But KC is equal to F ; HD therefore is equal to F. But let GB be a multiple of E ; then „ HD is the farne multiple of... | |
| Euclid - 1781 - 552 pages
...CD is of F; • i. At. 5. wherefore KH is equal to CD • : Take away the common magnitude CH, then the remainder KC is equal to the remainder HD : But KC is equal to F ; HD therefore is equal to F. But let GB be a multiple of E ; then HD is the fame multiple ot F : Make... | |
| Robert Simson - Trigonometry - 1804 - 530 pages
...that CD is of F ; wherefore 1. *. Ax. 5. KH is equal to CD a. take away the common magnitude CH, then the remainder KC is equal to the remainder HD. but KC is equal to F, HD therefore is equal to F. ' But let GB be a multiple E; then HD is the fame multiple of F, Make CK... | |
| Euclides - 1816 - 588 pages
...• 1 Ax. s. is of F; wherefore KH is equal to CD a: 15 3) KF Take away the common magnitude CH, then the remainder KC is equal to the remainder HD: But KC is equal to F ; HD therefore is equal to F. But let GB be a multiple of E; then v HD is the same multiple of F: Make... | |
| Euclid, Dionysius Lardner - Euclid's Elements - 1828 - 542 pages
...CD is of F : wherefore KH is equal (Ax. I.) to CD : take away BD k K the common magnitude CH, then the remainder KC is equal to the remainder HD : but KC is equal (const.) to F : therefore HD is equal to F. Next let GB be a multiple of E ; HD shall be the same multiple... | |
| Euclides - 1834 - 518 pages
...multiple of F, that CD is of F i wherefore KH is equal * to CD : take away the common magnitude CH, then the remainder KC is equal to the remainder HD : but KC is equal t | Constr. to F ; therefore HD is equal to F. Next, let GB be a multiple of E : HD shall be the same... | |
| Euclid - 1835 - 540 pages
...Talrn •" ^ K a 1. Ax. 5. wherefore, KH is equal to CD a : Take away the common magnitude CH, then the remainder KC is equal to the remainder HD: but KC is equal to F, HD therefore is equal to F. Next, Let GB be a multiple of E ; then will HD be the same multiple of... | |
| Euclid, James Thomson - Geometry - 1837 - 410 pages
...same multiple of F, that CD is of F; wherefore (V. ax. 1.) KH is equal to CD. Take away ('1 1, then the remainder KC is equal to the remainder HD : but KC is equal to F; HD thereforeis equal to F. But let GB be a multiple of E ; then HD is the same multiple of F. Make... | |
| Robert Simson - Geometry - 1838 - 434 pages
...that CD is of F ; wherefore KH is equal to CD (1. Ax. 5.) : take away the common magnitude CH, then the remainder KC is equal to the remainder HD ; but KC is equal to F; HD therefore is equal to F. But let GB be a multiple of E : then HD is the same multiple of F : make... | |
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