| Daniel Adams - Arithmetic - 1819 - 236 pages
...denominator by some ones number that will divide them both without a remainder : divide the quotients ia the same manner, and so on till no number greater than 1 will divide them both, and the last quotients express the fraction in its lowest terms, 1. Reduce ?ff to... | |
| Daniel Adams - Arithmetic - 1820 - 242 pages
...denominator by some one number that will divide them both without a remainder : divide the quotients in the same manner, and so on till no number greater than 1 will divide them both, and the last quotients express the fraction in its lowest terms. 1 . Reduce ff £... | |
| Thomas Keith - Arithmetic - 1822 - 354 pages
...given fraction by any number that will divide them without a remainder, and these quotients* again in the same manner; and so on till no number greater than one uill divide them. Or, divide both the terms of the fraction by their greatest common measure. Note... | |
| Arithmetic - 1831 - 210 pages
...Divide the terms by any number that will divide them both without a remainder, and divide the quotients in the same manner, and so on, till no number greater than 1 will divide them; the fraction is then at its lowest terms. Note. — If the common measure be 1, the fraction... | |
| Stephen Pike - Arithmetic - 1835 - 210 pages
...Divide the terms by any number that will divide them both without a remainder, and divide the quotients in the same manner, and so on, till no number greater than 1 will divide them; the fraction is then at its lowest terms. Note. — If the common measure be 1, the fraction... | |
| Arithmetic - 1838 - 218 pages
...terms. BULE. Divide the terms by any number that will divide both without a remainder, and divide the quotient in the same manner, and so on till no number greater than one will divide them : the fraction is then at its lowest terms. EXAMPLES. 1. Reduce TYj to its lowest... | |
| W. F. Walker - Arithmetic - 1841 - 246 pages
...of the fraction by any number that will divide them without a remainder, and those quotients again in the same manner, and so on, till no number greater than unity will divide them. II. The last quotients will be the lowest expression required. 2. Illustration.... | |
| Arithmetic - 1845 - 196 pages
...Divide the terms by any number that will divide them both without a remainder, and divide the quotients in the same manner, and so on, till no number greater than 1 will divide them ; the fraction is then at its lowest terms. Note. — If the common measure be 1, the fraction... | |
| Rufus Putnam - Arithmetic - 1849 - 402 pages
...their greatest common measure. Or, divide its terms by any common measure, and these quotients again in the same manner, and so on, till no number greater than unity will measure them. Thus, the fraction f | may be reduced to its lowest terms either by dividing... | |
| Joseph Ray - Arithmetic - 1857 - 348 pages
...Case I. — Divide the numerator and denominator by any common factor ; divide the resulting fraction in the same manner, and so on till no number greater than 1 will exactly divide both terms. Or, Divide the numerator and denominator by their greatest common divisor; the resulting fraction... | |
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