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PROOF. — - Multiply the divisor by the quotient, and to the product add the remainder, if any. If the work is correct, the result will equal the dividend.
Intermediate Arithmetic: By William J. Milne ... - Página 59
por William James Milne - 1900 - 219 páginas
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## An Introduction to the Elements of Algebra: Designed for the Use of Those ...

Leonhard Euler, John Farrar - 1821 - 216 páginas
...remainder 5. 5 The following rule is to be observed in examples where there is a remainder. 54. If we multiply the divisor by the quotient, and to the product add the remainder, we must obtain the dividend; this is the method of proving division, and of discovering whether the...
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## An Elementary Treatise on Arithmetic: Taken Principally from the Arithmetic of

Silvestre François Lacroix - 1825 - 144 páginas
...remainder 5. 5 The following rule is to be observed in examples where there is a remainder. 54. If we multiply the divisor by the quotient, and to the product add the remainder, we must obtain the dividend ; this is the method of proving division, and of discovering whether the...
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## The Youth's Assistant in Theoretick and Practical Arithmetic

Zadock Thompson - 1826 - 164 páginas
...If this sum be less than the divisor, place a cipher in the quotient, and bring down another figure. Proof. Multiply the divisor by the quotient, and to the product add the remainder, if any, and if the sum equal the dividend, the work it right. Examples. 1. Divide 147 by 4. Having written...
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## A brief compendium of arithmetic

Benjamin Snowden - 1835
...examples, and observe the manner of working them. Proof. — Multiply the Quotient by the Divisor, or the Divisor by the Quotient ; and to the Product, add the remainder, the sum will be the same as the Dividend if the work be right. Divisor. Dividend. Quotient. Divisor....
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## A THEORETICAL AND PRACTICAL ARITHMETIC

...divide this number as before, and continue dividing in the same manner till all the figures are divided. PROOF. Multiply the divisor by the quotient, and to the product add the remainder, and if the sum be equal to the dividend, it is supposed to be right. OBS. 1. The dividend, divisor,...
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## A Theoretical and Practical Arithmetic: Designed for Common Schools and ...

Daniel Leach - 1853
...divide this number as before, and continue dividing in the same manner till all the figures are divided. PROOF. Multiply the divisor by the quotient, and to the product add the remainder, and if the sum be equal to the dividend, it is supposed to be right. OBS. 1. The dividend, divisor,...
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## Arithmetic, algebra, differential and integral calculus, by W. Rutherford ...

...which were cut off from the dividend. 29. To prove Division. Multiply the quotient by the divisor, or the divisor by the quotient, and to the product add the remainder, if there be one. The result ought to be the same as the dividend ; because we are only adding the divisor...
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## Greenleaf's Primary Arithmetic

Benjamin Greenleaf - 1854 - 144 páginas
...cipher in the quotient, and annex the next figure, 7, making 27, which contains the divisor 9 times. PROOF. — Multiply the divisor by the quotient, and to the product add the remainder, and if the result be like the dividend, the work is right. Thus : Quotient 15609 Divisor 4)1486 Dividend....
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## Intuitive Calculations: The Most Concise Methods Ever Published, Designed ...

Daniel O'Gorman - 1856 - 180 páginas
...+ . 7.— What is the square root of 2-2710957 ? Ans. V50701 + . PROOF. — Square the root found, and to the product add the remainder, if any. If the work be right, the sum will be the same as the number to be extracted. Squares:—!, 4, 9, 16, 25, 36, 49,...
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## The National Arithmetic on the Inductive System: Combining the Analytic and ...

Benjamin Greenleaf - 1857 - 444 páginas
...the divisor underneath, with a line between them, at the right of the quotient. 74. first Method of Proof. — Multiply the divisor by the quotient, and to the product add the remainder, if any, and if the work be right, the sum thus obtained will be equal to the dividend. NOTE. — This method...
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