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Βιβλία Βιβλία 31 - 40 από 51 για Place the sum down as in the last example, then mark off from the right of the dividend....
" Place the sum down as in the last example, then mark off from the right of the dividend as many figures as there are ciphers in the divisor... "
Stoddard's Practical Arithmetic - Σελίδα 61
των John Fair Stoddard - 1852 - 299 σελίδες
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The Commercial Arithmetic: A Practical Text-book for Business Colleges, High ...

Warren H. Sadler - 1888
...off (89) being the undivided part of 374^ Ib., Ans. the true dividend, must be the true remainder. Rule. — Cut off from the right of the dividend as many figures as there are ciphers in the divisor. The remaining figures will express the quotient, and the figures cut off will express...

Advanced Arithmetic for Secondary Schools: A Comprehensive Treatise on the ...

John Homer French - 1889 - 474 σελίδες
...and 486 + 783= 1,209 rem. l,\209 + 999 = land 209+ 1= 210 rem. 48 7 Ш =48 7 ¿A EXPLANATION. — I cut off from the right of the dividend as many figures as there are 9's in the divisor, and write the remaining figures, 486, for a partial quotient. I then add this quotient...

Essentials of Business Arithmetic: For Use in Schools and Colleges

Warren H. Sadler, William Russell Will - 1890 - 303 σελίδες
...The figures cut off (73), being the undivided part of the true dividend, must be the true remainder. RULE. — Cut off from the right of the dividend as many figures as there are ciphers in the divisor. The remaining 41—42 figures will express the quotient, and the figures cut off will...

Standard Arithmetic: Embracing a Complete Course for Schools and Academies

William James Milne - 1892 - 428 σελίδες
...number be divided by 100 ? 90. PRINCIPLE. — A number may be divided by 10, 100, 1000, etc., by cutting off from* the right of the dividend as many figures as there are ciphers upon the right of the divisor. 91. Divide: 1. 1|00)275iOO 275 4. 46853 -i- 100. 5. 39278 -=-100. 6....

Elements of Arithmetic: For Primary and Intermediate Classes in Public and ...

William James Milne - 1893 - 240 σελίδες
...109. A number may be divided by 10, 100, 1000, or by 1 with any number of ciphers annexed, by cutting off from the right of the dividend as many figures as there are ciphers on the right of the divisor. ELEMENTS OF ARITHMETIC. 110. Divide: 1. 1|0)3968|0 3968 4. 3720 by 10. 5. 4860 by 10. 6. 3879 by 10....

Elements of Arithmetic: For Primary and Intermediate Classes in Public and ...

William James Milne - 1893 - 240 σελίδες
...109. A number may be divided by 10, 100, 1000, or by 1 with any number of ciphers annexed, by cutting off from the right of the dividend as many figures as there are cipters on the right of the divisor. / WRITTEN EXERCISES. 110, Divide: 1. 1|0)3968|0 3968 i. 3720 by...

New Elementary Arithmetic: Embracing Mental and Written Exercises, for Beginners

Henry Bartlett Maglathlin - 1893 - 224 σελίδες
...65. When the divisor is 10, 100, 1000, etc., the quo. tient is obtained, at once, by cutting off at the right of the dividend as many figures as there are ciphers in the divisor. For, since figures are multiplied by 10 by annexing one cipher, by 100 by annexing...

Junior Arithmetic: A Text Book for Fourth and Fifth Year Pupils

Charles Edward White - 1895 - 230 σελίδες
...42963-=-6 4. 50725-f-3 6. 93043-f- 7 To divide by 10, 100, or 1000. 1|00)369|00 1|00)283|25_ 369 283VW Cut off from the right of the dividend as many figures as there are naughts upon the right of the divisor. 1. 39826-T- 100 5. 26935-T- 100 9. 39482-^-1000 2. 28964 -=-...

Intermediate Arithmetic: By William J. Milne ...

William James Milne - 1900 - 219 σελίδες
...77. A number may be divided by 10, 100, 1000, or by Í with any number of ciphers annexed, by cutting off" from the right of the dividend as many figures...as there are ciphers on the right of the divisor. INTERMEDIATE ARITHMETIC. WRITTEN EXERCISES. 78. Divide: -. 1|0)3968|0 3968 3720 by 10. 5. 4860 by 10....

School Arithmetic; Advanced Book

John Marvin Colaw, John Kelley Elkwood - 1900 - 442 σελίδες
...dividends ? W'here ? 108. PRINCIPLE. — A number may be divided by 10, 100, 1000, etc., by cutting off from, the right of the dividend as many figures as there are ciphers in the divisor. Divide the following : 1. 380 by 10. 7. 500 by 100. 13. 66000 by 1000. 2. 275 by 10....




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