 | Peter Nicholson - 1809 - 426 σελίδες
...fraction. PROBLEM I. To find the greatest common measure in two or more numbers. I. If there are only two numbers, divide the greater by the less, and the divisor by the remainder, and proceed in. this manner till nothing remains, then will the last divisor bo the greatest common... | |
 | Samuel Read Hall - 1832 - 294 σελίδες
...143, it will also measure 13)65(5 637 = 143 X 4 + 65. Hence 65 we deduce the following RULE. To find the greatest common measure of any two numbers, divide the greater by the less, and the less by the remainder of the first division ; then this remainder by the remainder of the second division,... | |
 | Samuel YOUNG (of Manchester.) - 1833 - 272 σελίδες
...Measure or Divisor of any given fraction, or of any two given numbers. — Divide the greater term by the less, and the Divisor by the Remainder continually, till nothing remains. The last Divisor is the greatest Common Measure. Reduce }_|J, Ty5, 0~^V0, f iff, fWV, ffb, Aft, T7o6g8i>... | |
 | Robert Mudie - 1836 - 524 σελίδες
...+ 1818 ; consequently 18 is a common factor, or measure, or divisor of 8172 and 6354; and it is the greatest number that can be a measure of them both...example were the ratio 6354 : 8172, or 6354 the fraction — — , the lowest term would be 353:454, or 81/2 nt?n the fraction — ; and if they are tried by... | |
 | Richard Mosley - 1836 - 164 σελίδες
...measure, bat it is not the greatest. To find the greatest common measure of two numbers. RULE. — Divide the greater by the less, and the divisor by the remainder, and so on till nothing remains. The last divisor is the greatest common measure. Thus, to find the... | |
 | Wales Christopher Hotson - 1842 - 306 σελίδες
...same whatever be the fraction proposed, the steps above taken suggest the following general rule : Divide the greater by the less, and the divisor by the remainder continually, until there is no remainder; the last divisor is the factor required. 8 ARITHMETIC. Ex. 1. Find the... | |
 | 1843 - 142 σελίδες
...lowest terms. RULE. Divide both terras by their greatest common measure. This measure is got by dividing the greater by the less, and the divisor by the remainder continually, and the divisor, which leaves no remainder is the measure required by which to divide both terms. Or... | |
 | Peter Nicholson, Joseph Gwilt - 1848 - 750 σελίδες
...fraction. PROBLEM I. To find the greatest common measure i/i tico or more numbers. 1 . If there are only two numbers, divide the greater by the less, and the divisor by the remainder, and proceed in this manner till nothing remains, then will the last divisor be the greatest common... | |
 | W. M. LUPTON - 1867 - 210 σελίδες
...reducing fractions to their lowest terms. To find the greatest common measure of two numbers. RULE. — Divide the greater by the less and the divisor by the remainder, and so on continually till there is no remainder. The last divisor will be the G. С. М. The reason... | |
 | Montagu H. Foster - 1881 - 182 σελίδες
...common measures are 2, 3, 6, and the greatest common measure is 6. Tofind the greatest common measure of two numbers. Divide the greater by the less, and the divisor by the remainder, and so on until nothing remains. The last divisor is the greatest common measure. If there are more... | |
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Generalising this operation, we have the common rule for finding the greatest common measure of any two numbers : — divide the greater by the less, and the divisor by the remainder continually till nothing remains, and the last divisor is the greatest... 