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" ... from the right hand of the quotient, point off so many places for decimals, as the decimal places in the dividend exceed those in the divisor. "
The Complete Practical Arithmetician: Containing Several New and Useful ... - Seite 91
von Thomas Keith - 1825 - 332 Seiten
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A Compendium of Practical Arithmetick

John Thomas Hope - 1790 - 430 Seiten
...not contained once in the left. CASE L When the divifor, and dividend are both finite decimals. RULE. Divide as in whole numbers, and from the right hand of the quotient point off for decimals fo many places as the decimal places in the dividend exceed thofe in the divifor, and...
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The New Complete System of Arithmetic: Composed for the Use of the Citizens ...

Nicolas Pike - 1802 - 350 Seiten
...the divifor and> quotient counted together, muit always be equal to thofe in the dividend, therefore divide as in whole numbers, and, from the right hand of the quotient, point off fo many places for decimals, as the decimal places in the dividend exceed thofe in the divifor. 2....
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The Accomplished Tutor: Or, Complete System of Liberal Education ..., Band 1

Thomas Hodson - 1806 - 576 Seiten
...DECIMALS. THIS rule is alfo performed as divifion of whole numbers, but from the quotient point off as many figures for decimals as the decimal places in the dividend exceed thofe in the divifor. But if the places in the quotient be not fo many as fhould be pointed off for...
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The New Complete System of Arithmetick: Composed for the Use of the Citizens ...

Nicolas Pike - 1807 - 370 Seiten
...the divifor and quotient counted together, muft always be equal to thofe in the dividend ; therefore divide as in whole numbers, and, from the right hand of the quotient, point off fo many places for decimals, as the decimal places in the divideod exceed thofe in the divifor. 2....
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The Scholar's Arithmetic; Or, Federal Accountant ...: The Whole in a Form ...

Daniel Adams - 1807 - 248 Seiten
...the divisor and quotient counted together must be always equal to those in the dividend, therefore divide as in whole numbers, and, from the right hand of the quotk-nt, point off so many places ,-^ for decimals, as the'decimal places in tiie dividend exceed...
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The Federal Arithmetic; Or, A Compendium of the Most Useful Rules of that ...

James Noyes - 1808 - 168 Seiten
...divisor and «quotient counted together, must always be e^ual t« those in the dividend ; therefore, divide as in whole numbers? and from the right hand of the. quotient point off so many figures, for decimal parts, -as the places in the dividend exceed those in the divisor. 2. But if the places in...
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A New and Complete System of Arithmetick: Composed for the Use of the ...

Nicolas Pike - 1808 - 470 Seiten
...the divisor and quotient counted together, must always be equal to those in the dividend, therefore divide as in whole numbers, and, from the right hand of the quotient, point off so many places for decimals, as the decimal places in the dividend exceed those in the divisor. 2. If the places...
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The American Tutor's Guide: Being a Compendium of Arithmetic. In Six Parts ...

James Thompson - 1808 - 176 Seiten
...qrs. 14 Ib. of sugar come to at 4/. 12«. per cwt > Ans. 59/. 4*. 6d. DIVISION OF DECIMALS. AULE — Divide as in whole numbers, and from the right hand of the quotient, point ofFas many places for decimals as the decimal places in the dividend exceed those in the divisor. If...
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Adams's New Arithmetic: Arithmetic, in which the Principles of Operating by ...

Daniel Adams - 1810 - 190 Seiten
...examples and remarks are sufficient to establish the following RULE. In the division of decimal fractions, divide as in whole numbers, and from the right hand of the quotient point off' as many figure• for decimals as the decimal figures in the dividend exceed those in the divisor,...
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A Course of Mathematics ...: Composed for the Use of the Royal Military ...

Charles Hutton - 1811 - 406 Seiten
...product. DIVISION OF DECIMALS. DIVIDE as in whole numbers; and point off in the quotient as many places for decimals, as the decimal places in the dividend exceed those in the divisor*. - luu' * The reason of this Rule is evident; for, since the divisor multiplied by the quotient gives...
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