 Required the logarithm of 234567. The logarithm of 234500 is 5.370143 Correction for the fifth figure 6, 111 " " sixth figure 7, 13 Therefore the logarithm of 234567 is 5.370267. To find the Logarithm of a Decimal Fraction.  Elements of Trigonometry, Plane and Spherical - Pągina 126per Lefébure de Fourcy (M., Louis Etienne) - 1868 - 288 pąginesVisualització completa - Sobre aquest llibre
 | Jeremiah Day - 1815 - 172 pągines
...annexed to the significant figures, the logarithm may be found in a similar manner. For, by art. 14, the decimal part of the logarithm of any number is the same, as that of the number multiplied into ]0, 100, &c. All the difference will be in the index ; and this may be supplied by the same general... | |
 | Jeremiah Day - 1815 - 388 pągines
...annexed to the significant figures, the logarithm may be found in a similar manner. For, by art. 14, the decimal part of the logarithm of any number is the same, as that of the number multiplied into 10, 190i fee* All) the difference will be in the ipidex ; and this may be supplied by the same... | |
 | Jeremiah Day - 1824 - 440 pągines
...annexed to fhe significant figures, the logarithm may be found in a similar munner. For, by art. 14, the decimal part of the logarithm of any number is the same, as that of the number multiplied into 10, 100, &:c. All the difference will be in the index ; and this may be supplied by the same general... | |
 | Jeremiah Day - 1831 - 418 pągines
...indices of the logarithms be neglected, the same scale may answer for all numbers whatever. For Ihe decimal part of the logarithm of any number is the...that of the number multiplied or divided by 10, 100, &c. (Art. 14.) In logarithmic calculations, the use of the indices is to determine the distance of... | |
 | Jeremiah Day - 1831 - 394 pągines
...only is altered, while the decimal part remains the same. We have then this important property, 14. The DECIMAL PART of the logarithm of any number is...same, as that of the number multiplied or divided by 1 0, 100, 1000, &c. Thus the log. of 45670, is 4.65963, 4567, 3.65963, 456.7, 2.65963, 45.67, 1.65963,... | |
 | Jeremiah Day - 1831 - 520 pągines
...annexed to the significant figures, the logarithm may be found in a similar manner. For, by art. 14, the decimal part of the logarithm of any number is the same, as that of the number multiplied into 10, 100, &,c. All the difference will be in the index; and this may be supplied by the same general... | |
 | 1836 - 488 pągines
...logarithms of two numbers, is the logarithm of the quotient of one of the numbers divided by the other. The decimal part of the logarithm of any number is...number multiplied or divided by 10, 100, 1000, &c. In a series of fractions continuiilly decreasing, the negative indices of the logarithms continually... | |
 | Jeremiah Day - 1838 - 416 pągines
...annexed to the significant figures the logarithm may be found in a similar manner. For, by art. 14, the decimal part of the logarithm of any number is the same, as that of the number multiplied into 10, 100, &c. All the difference will be in the index ; and this may be supplied by the same general... | |
 | Jeremiah Day - 1839 - 434 pągines
...annexed to the significant figures the logarithm may be found in a similar manner. For, by art. 14, the decimal part of the logarithm of any number is the same, as that of the number multiplied into 10, 100, &c. All the difference will be in the index ; and this may be supplied bythe same general... | |
 | Elias Loomis - 1846 - 380 pągines
...logarithm of 10. Hence, the logarithm of 9.5 is 0.977724. Also, the logarithm of 950 is 2.977724. Hence the decimal part of the logarithm of any number is...number multiplied or divided by 10, 100, 1000, &c. Prime numbers are such as cannot be decomposed into factors ; •as, 2, 3, 5, 7, 11, 13, 17, &c. All... | |
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