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" A person remarked that when he counted over his basket of nuts two by two, three by three, four by four, five by five, or six by six, there was one remaining ; but when he counted them by sevens there was no remainder. How many had he? "
Grammaire turque à l'usage des Français et Anglais. Éd. revue, augmentée d ... - Page 8
by Guillaume Schroeder - 1835
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Youth's Introduction to Trade and Business ... 9th Ed., Rev. and Improved ...

Martin Clare, Benjamin Webb - Business - 1764 - 208 pages
...? Anfwer^ 104544! Miles. (92) A Fellow was faying, that when he told over his Baiket of Cheftnuts, two- by two, three by three, four by four, five by five, or fix by fix, there was ftill an odd one; but when he told them feven by feven, they came even : How...
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A New and Complete System of Arithmetick: Composed for the Use of the ...

Nicolas Pike - Algebra - 1808 - 470 pages
...9'4 :: 12 : 28-2, and 28-2— 0-1 = 18-8 Ans. ' , 30. A fellow said th.it when he counted his nuts, two by two, three by three, four by four, five by five, and six by six," there was still an odd one ; but when he told them seven by seven, they came out evtn...
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The American Tutor's Assistant Revised, Or, A Compendious System of ...

Zachariah Jess - Arithmetic - 1813 - 228 pages
...12X2 : 2 ю 54TST f answer, &c.-V! •' 1 12X3:3 16 2iT9TJ 44 A fellow said when he counted his nuts, two by two, three by three, four by four, five by five, and six by sixi there was still an odd one j but when he told them seven by seven, they came out even...
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The Scholar's Arithmetic; Or, Federal Accountant:: Containing, I. Common ...

Daniel Adams - Arithmetic - 1817 - 252 pages
...he run ? Ans. 97-J- seconds, he will run 22K8feet. 65. A fellow said that when he counted his nuts two by two, three by three, four by four, five by five, and six by six, there was still an odd one ; but when he counted them seven by seven they came out...
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The American Tutor's Assistant, Improved: Or, A Compendious System of ...

Zachariah Jess - Arithmetic - 1827 - 226 pages
...^12X2 : : 2 10 54Д > Ans. Sfc. ( 12X3 : : 3 l6_21T»T ) 56. A fellow said when he cf.untêd his nuts, two by two, three by three, four by four, five by five, and six by MX, there was still an .odd one ; but when he told them seven by seven, tbey came out even...
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Treatise on Arithmetic, in Theory and Practice: With an Appendix, Containing ...

James Thomson (LL.D.) - Arithmetic - 1837 - 296 pages
...36£, the number of days required. 16. A person remarked that when he counted over his basket of nuts two by two, three by three, four by four, five by five, or six by six, there was one remaining; but when he counted them by sevens there was no remainder....
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Welch's Improved American Arithmetic: Adapted to the Currency of the United ...

Arithmetic - 1841 - 200 pages
...and took f of the gain; What did B put in? Ans. £30. 63. A fellow said that when he counted his nuts two by two, three by three, four by four, five by five, and six by six, there was still an odd one; but when he counted them seven by seven they came out even;...
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Arithmetical Spyglass and Teacher's Assistant: Intended as a Key and ...

Charles Waterhouse - Arithmetic - 1842 - 180 pages
...|X3,+f=fJX3.+S=¥. Then, 40X40x2, -4-32=100 men, Ans. 14. A fellow said that when he counted his plums two by two, three" by three, four by four, five by five, and six by six, there was still an odd one ; but when he counted them seven by seven they came out...
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Elementary and practical Arithmetic on the inductive system, by analysis and ...

Charles WATERHOUSE - Arithmetic - 1844 - 228 pages
...be rung on 7 bells ? Thus, 1X2X3X4X5X6X7=5040, Ans. 2. A fellow said that when he counted his plums two by two, three by three, four by four, five by five, six by six, there was still an odd one : but when he counted seven by seven, he had an equal number, bysevens....
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Lectures on the Philosophy of Arithmetic and the Adaptation of that Science ...

Uriah Parke - Arithmetic - 1849 - 414 pages
...$42 additional to redeem the note. 9. A person remarked that when he counted over his basket of nuts two by two, three by three, four by four, five by five, or six by six, there was one remaining ; but when he counted them by sevens there was no remainder....
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