| Warren Colburn - Algebra - 1825 - 372 pages
...all others. 2. That in finding a power of a letter the exponent is added until it is taken as many **times as there are units in the exponent of the required power. Hence** any quantity may be raised to any power by multiplying' its exponent by the exponent of the power to... | |
| Warren Colburn - Algebra - 1828 - 276 pages
...all others. 2. That in finding a power of a letter the exponent is added until it is taken as many **times as there are units in the exponent of the required power. Hence** any quantity may be raised to any power by multiplying its exponent by ike exponent of the power to... | |
| Benjamin Peirce - Algebra - 1843 - 308 pages
...and Knots of Monomials. 193. Problem. To find any power of a monomial. Solution. The rule of art. 28, **applied to this case, in which the factors are all...there are units in the exponent of the required power.** Henoe Raise the coefficient of the given monomial to the required power ; and multiply each ezponent... | |
| Warren Colburn - Algebra - 1844 - 276 pages
...all others. 2. That in finding a power of a letter the exponent is added until it is taken as many **times as there are units in the exponent of the required power. Hence** any quantity may be raised to any power by multiplying its exponent by the exponent of the power to... | |
| Joseph Ray - Algebra - 1852 - 410 pages
...ANY REQUIRED POWER. — Multiply the given quantity by itself, until it is taken as a factor as many **times as there are units in the exponent of the required power.** REMAKE. — This rule is perfectly general, and applies either to monomials or polynomials, whether... | |
| Benjamin Peirce - Algebra - 1858 - 296 pages
...and Roots of Monomials. 193. Problem. To find any power of a monomial. Solution. The rule of art. 28, **applied to this case, in which the factors are all...for the exponent of each letter the given exponent** ,..,,, ,4 added 4e-itself as many times as there are units in the exponent of the required power. Hence... | |
| Emerson Elbridge White - Arithmetic (Commercial), 1861 - 1861 - 332 pages
...or by taking it three times as a factor. 2304 1152 13824, 3d power. RULE. — Multiply the number by **itself as many times as there are units in the exponent of the** power, LESS ONE. The tost product mil be the required power. NOTE. — The power of a fraction, either... | |
| Benjamin Greenleaf - 1863 - 338 pages
...effected, as is evident from the definition of a power, by taking the given quantity as a factor as many **times as there are units in the exponent of the required power.** 187, When the quantity to be involved is positive, all the powers will be positive. • For, any positive... | |
| Horatio Nelson Robinson - Algebra - 1863 - 432 pages
...to involve a quantity which is already a power, the exponent of the quantity will be taken as many **times as there are units in the exponent of the required power.** Thus, (a1")" = a-Xa" = «"+" = «"" 5 (a"*)' = o"XamXo" = «"+"+" = a*". And in general, a" raised... | |
| George Augustus Walton - Arithmetic - 1864 - 368 pages
...powers. 383. Any power may be obtained by the following RULE. Employ the given number as a factor as many **times as there are units in the exponent of the required power.** EXAMPLES. 1. Find the squares of the integers from 1 to 25 inclusive, end commit them to memory.* Numbers,... | |
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