 | Silvestre François Lacroix - 1818 - 422 páginas
...performed by multiplying successively, according to the rides given for simple quantities (21 — 26), all the terms of the multiplicand by each term of the multiplier, and by observing that each particular product must have the same sign, as the corresponding part of... | |
 | Warren Colburn - 1825 - 400 páginas
...examples and observations, we derive the following general rule for multiplying compound quantities. 1. Multiply all the terms of the multiplicand by each term of the multiplier, observing the same rules for the coefficients and letters as in simple quantities. 2. With respect... | |
 | Adrien Marie Legendre - 1825 - 570 páginas
...performed by multiplying successively according to the rules given for simple quantities (21 — 26), all the terms of the multiplicand by each term of the multiplier, and by observing that each particular product must have the same sign, as the corresponding part of... | |
 | Warren Colburn - 1829 - 284 páginas
...examples and observations, we derive the following general rule for multiplying compound quantities. 1. Multiply all the terms of the multiplicand by each term of the multiplier, observing the same rules for the coefficients and letters at in simple quantities. 2. With respect... | |
 | Warren Colburn - 1830 - 290 páginas
...examples and observations, we derive the following general rule for multiply ing compound quantities. 1. Multiply all the terms of the multiplicand by each term of the mvltiplier, observing the same rules for the coefficients and letters as in simple quantities. 2. With... | |
 | Silas Totten - 1836 - 320 páginas
...Multiply 15a3c26.Ty by 9a3c63«/2. Prod. 135 a^c^xy3. MULTIPLICATION OF POLYNOMIALS. ii RULE. (11.) Multiply all the terms of the multiplicand by each term of the multiplier separately, observing that the product of any two terms which have like signs, that is, both +, or... | |
 | Luther Ainsworth - 1837 - 306 páginas
...right hand of the former, as its proper index will direct, and so continue, till you have multiplied all the terms of the multiplicand by each term of the multiplier, separately, then add the several products together, as in compound addition, and their sum will be... | |
 | Charles Davies - 1839 - 264 páginas
...—multiplied by +, or + multiplied by — , gives — . Hence, for the multiplication of polynomials we have the following RULE. Multiply all the terms of the multiplicand by each term of the multiplier, observing that like signs give plus in the product, and unlike signs minus. Then reduce the polynomial... | |
 | Thomas Sherwin - 1841 - 320 páginas
...the preceding explanations, we derive the folowing RULE FOR THE MULTIPLICATION OF POLTIfOMI ALS. 1. Multiply all the terms of the multiplicand by each term of the multiplier separately, according to the rule for the multiplied H'on of simple quantities. XI. MULTIPLICATION... | |
 | Charles Davies - 1842 - 284 páginas
...multiplied by +, or + multiplied by — , gives — . Hence, for the multiplication of polynomials we have the following RULE. Multiply all the terms of the multiplicand by each term of the multiplier, observing that like signs give plus in the product, and unlike signs minus. Then reduce the polynomial... | |
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We have, then, for the multiplication of polynomials, the following RULE. Multiply all the terms of the multiplicand by each term of the multiplier in succession, aff'ccting the product of any two terms with the sign plus, when tlieir signs are alike,... 
