 | Nicolas Pike - 1808 - 470 Seiten
...penny, &c. RULE. I. Under the multiplicand write the corresponding denominationsof* the multiplier. 1. Multiply each term in the multiplicand, beginning at the lowest, by the highest denomination in the multiplier, and write the result of each under its respective term, observing,... | |
 | Charles Hutton - 1811 - 406 Seiten
...consequence. And the same in multiplying them together, or casting up the contents. The method is as follows. SET down the two dimensions to be multiplied together, • one under the other, so that feet may stand under feet, inches under inches, &c. Multiply each term in the multiplicand, beginning at... | |
 | Charles Hutton - 1812 - 620 Seiten
...consequence. And the same in multiplying them together, or easting up the contents. The method is as follows. SET down the two dimensions to be multiplied together,, one under the other, so that feet may stand under feet, • inches under inches, Sec. Multiply each term in the multiplicand, beginning... | |
 | Charles Hutton - 1818 - 646 Seiten
...follows. SET down the two dimensions to be multiplied together, one under the other, so that feet may stand under feet, inches under inches, &c. Multiply each term in the multiplicand, beginning at the ldwest, by the feet in the multiplier, and set the result of each straight under its corresponding... | |
 | William Hawney - 1820 - 336 Seiten
...denoininatiofis of the multiplier ; that is, feet under feet, inches under inches, parts under parts, &c. 2. Multiply each term in the multiplicand, beginning at the lowest, by the feet in the multiplier ; write each result under its respective term, observing to carry an unit for every 12, from each lower... | |
 | Thomas Keith - 1822 - 354 Seiten
...of artificer* work. Under the multiplicand write the corresponding denominations of the multiplier. Multiply each term in the multiplicand, beginning at the lowest, by the feet in the multiplier ; write each result under its respective term, observing to carry an unit for every J 2, from each... | |
 | Thomas Arnold - 1822 - 1008 Seiten
...same names or denominations of the multiplier : that is, feet under feet, inches under inches, &c. 2. Multiply each term in the multiplicand, beginning at the lowest, by the feet in the multiplier, (or if there be no feet in the multiplier by its highest denomination) and write each result under... | |
 | Charles Hutton - 1822 - 616 Seiten
...consequence. And the same in multiplying them together, or casting up the contents. The method is as follows. SET down the two dimensions to be multiplied together, one under the other, so that feet may stand under feet, inches under inches, &c. Multiply each term in the multiplicand, beginning at... | |
 | Beriah Stevens - 1822 - 436 Seiten
...examples. RULE. 1. Write the corresponding denominations of the multiplier under the multiplicand. 2. Multiply each term in the multiplicand, beginning at the lowest, by the highest denomination in the multiplier, and write the result of each under its respective term, observing... | |
 | John Dozell - 1827 - 190 Seiten
...DIMENSIONS. Rule.— Under the multiplicand, write the corresponding denominations of the multiplier. Multiply each term in the multiplicand (beginning at the lowest) by the feet in the multiplier, write each result •under its respective term, observing to carry an unit for every 12, from each... | |
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SET down the two dimensions to be multiplied together, one under the other, so that feet may stand under feet, inches under inches, &c. Multiply each term in the multiplicand, beginning at the lowest, by the feet in the multiplier, and set the result... 
