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________________ 62 THE INDIAN ANTIQUARY. (FEBRUARY, 1891. 69 69 69 Example 2. Multiply 789 by 69. By following ont the processes explained above, in this case the processes, which would be actually shown by a Burman in succession, would be as follows: (a) 789, (6) 42789, (c) 42789, (d) 48389, (e) 48389, (1) 48389, (g) 42389, (h) 52389, 69 69 69 69 69 482 89 (1) 52189, (1) 58189, (k) 53189, (1) 53829, (m) 53829, (n) 53829, (o) 53329, 14 69 69 69 69 (P) 54329, (2) 54369, (r) 54369, (o) 54341, (1) 54441, (u) 54441. 69 69 69 Here then are 21 alterations of the ciphers before the result is arrived at. Demonstration by the European method : 789 69 • 72 81 69 69 7101 4794 28 54441. Examplo 8. Multiply 448 by 874, The processes gone through are precisely those explained above, but care must be taken to observe the rule that the last cipher of the result wust be set down immediateiy sbene the multiplying cipher. Thus in commencing, the first process is shewn thps : (a) 56 748, and the successive steps of the second process, thus : (b) 569748, (c) 509748, 874 874 874 (d) 609748; and those of the third process thus : (0) 609748, (1) 609848, (g) 601848, 874 874 874. (A) 611848. 874 Similarly the remaining processes are shewn thus : (0) 611848, (1) 611848, (1) 643848. 874 32 874 874 (1) 643848, (m) 643648, (n) 646648, (o) 646648, (P) 646768, (q) 646768, (v) 646768, 3 874 16 874 874 874 (6) 646168, (0) 643168, (u) 653168, (v) 653168, (w) 653128, () 653728, (y) 653728. 874 874 874 874 874 874 (a) 653752, (aa) 653752. 874 Thus 27 alterations of the ciphers have to be gone through before the final result in arrived at. womonstration by the European method: 748 874 28 874 874 64 874 7 32 874 2992 5286 5984 658752.
SR No.032512
Book TitleIndian Antiquary Vol 20
Original Sutra AuthorN/A
AuthorJohn Faithfull Fleet, Richard Carnac Temple
PublisherSwati Publications
Publication Year1984
Total Pages486
LanguageEnglish
ClassificationBook_English
File Size21 MB
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