| Joseph Ray - 1903 - 366 σελίδες
...5625 75 _J5 375 28125 525 39375 5625 421875 Rule. — Obtain a product in which the number is taken as a factor as many times as there are units in the exponent of the power. 2. Find the square of 65. 3. Find the cube of 25. 4. Find the fourth power of 12. 5.... | |
| International Correspondence Schools - 1904 - 656 σελίδες
...27 8X8X8~ 512' Ans. 8' 888 5. Rale. — I. To raise a whole number or a decimal to any power, use it as a factor as many times as there are units in the exponent. II. To raise a fraction to any power, raise both the numerator and denominator to the power indicated... | |
| 1906 - 590 σελίδες
...X 3 X 3 _ 27 8X8X8 512' ' 34. Rale.—I. To raise a whole number or a decimal lo any power, use it as a factor as many times as there are units in the exponent. II. To raise a fraction to any power, raise both the numerator and denominator to the power indicated... | |
| United States. Bureau of Naval Personnel - 1913 - 144 σελίδες
...power, or cube, of g ? Solution. 10. RULE I. To raise a whole number or a decimal to any power, use it as a factor as many times as there are units in the exponent. 11. To raise a fraction to any power, raise both the numerator and denominator to the power indicated... | |
| 1918 - 840 σελίδες
...Rule for Involution: To find the power of a number, multiply the number by itself, using the number as a factor as many times as there are units in the exponent. Evolution is the opposite of involution, and is the process of finding the equal factors of a number... | |
| Joseph Ray - 1845 - 226 σελίδες
...Thus, 2 and 3 are called the exponents, in the expressions, 42, 5'2, etc., 43, 53, etc. The exponent of a quantity denotes that the quantity is to be used...many times as there are units in the exponent. Thus, 43=4X4, 2 3= 2X^X2, etc. third power, or cube. Thus, 33 = 3 X 3 — 9 — the square of three; and... | |
| Joseph Ray - 1848 - 252 σελίδες
...243a">zyo215. ART. 181. CASE II. RAISE A POLYNOMIAL TJ ANY POWER. BULK. Find the product of the quantity, taken as a factor as many times as there are units in the exponent of the power. NOTE. — This rule, and that in the succeeding article, follow directly from the definition... | |
| Joseph Ray - 1848 - 248 σελίδες
...ART. 1§1. CASE II. TO RAISE A POLYNOMIAL TO ANY POWER. BULB. find the product of the quantity, taken as a factor as many times as there are units in the exponent of the power. NOTE. — This rule, and that in the succeeding article, follow directly from the definition... | |
| Joseph Ray - 1848 - 260 σελίδες
...any number, as 2, 3, 4, and so on. Therefore, we may obtain any power of a quantity by taking it ti9 a factor as many times as there are units in the exponent of the power to which it i« to be raised. This rule alono, is sufficient for every question in the... | |
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