 Place the numbers on the same line, and divide by any prime number that will divide two or more of them without a remainder, and set down in a line below, the quotients and the undivided numbers.  The Foundations of Higher Arithmetic - Page 35by Benjamin Franklin Sisk - 1905 - 203 pagesFull view - About this book
 | Edward Olney - Arithmetic - 1879 - 404 pages
...comparison. LEAST COMMON MULTIPLE. 5. Rule. — I. Write the numbers in a horizontal line, and dieide by any prime number that will divide two or more of them without a remainder, placiny the quotients and numbers undivided in a line below. II. Divide this line as before, and thus... | |
 | William Frothingham Bradbury - 1882 - 416 pages
...The same result is sometimes more easily obtained by Rnle 8. Having written the given numbers in a line, divide by any prime number that will divide two or more of them, and write the quotients and undivided numbers in a line beneath ; proceed with this line as with tlie... | |
 | James Bates Thomson - 1879 - 402 pages
...2x3x11x7x3,. is 1386, the same as before. Hence, the RULE. — I. Write the numbers in a horizontal line, and divide by any prime number that will divide two or more of them witJwut a remainder, placing the quotients and numbers undivided in a line beloiv. II. Divide this... | |
 | James Stewart Eaton - Arithmetic - 1879 - 342 pages
...result is sometimes more easily attained by RULE 2. Having set the given numbers in a line, d(vide by any PRIME number that will divide two or more of them, and set the quotients and undivided numbers in a line beneath ; proceed with this line as with the... | |
 | Joseph Ray - Arithmetic - 1880 - 420 pages
...numbers in a horizontal line; strikeout any number thai wiil exactly divide any of the others; dividf. by any prime number that will divide two or more of them without a remainder; write tlie quotients and undivided numbers in a line beneath. 2. Proceed with this line as before,... | |
 | James Bates Thomson - Arithmetic - 1882 - 450 pages
...2310, is the I. cm required. (Art. 156, S".) Hence, 158. RULE. — Write the numbers in a line, and divide by any prime number that will divide two or more of them without a remainder, placing the quotients and undivided numbers in a line below. A"ext, divide this line as before, and... | |
 | James Bates Thomson - Arithmetic - 1882 - 416 pages
...c. in. required. (Art. 156, 2°.) Hence, 158. RULE. — Write the numbers in a line, and divide Inj any prime number that will divide two or more of them without a remainder, placing the quotients and undivided numbers in a line below. Next, divide this line as before, and... | |
 | Joseph Ray - Arithmetic - 1885 - 358 pages
...the LCM of 6 and 10. ... Ans. 30. 3. Of 15, 21, 35 Ans. 105. Rule II. — 1. Place the numbers in a line, divide by any prime number that will divide...place the quotients and undivided numbers in a line beneath. 2. Divide this line as before : continue to divide till no number greater than 1 will exactly... | |
 | James William Nicholson - Arithmetic - 1885 - 348 pages
...prime factors are the ГГТ ~ 17 divisors 3, 5, 7, whose product is the GCD 7)14, ¿\, ¿8 RULE. — Write the numbers in a horizontal line, divide by any prime number that will exactly divide all of them, divide the quotients in like manner, and so continue till all the quotients... | |
 | James William Nicholson - Arithmetic - 1889 - 408 pages
...obtain a set of quotients which are prime to each other. Hence, the GCD required is 3 X 7, or 21. RULE. Write the numbers in a horizontal line, divide by any prime number that will exactly divide all of them, divide the quotients in like manner, and so continue till all the quotients... | |
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