| Daniel Adams - Arithmetic - 1830 - 264 pages
...cube rcots, seldom occur, aji, \vhen they do, the work is most easily performed by logarithms ; for, **if the logarithm of any number be divided by the index of** (he root, the quotient will be the logarithm of the root itself. PROGSIESSIOHT. IT 112. Any rank or... | |
| Daniel Adams - Arithmetic - 1831 - 264 pages
...cube roots, seldom occur, and, when they do, the work is most easily performed by logarithms ; for, **if the logarithm of any number be divided by the index of** the root, the quotient will be the logarithm of the root itself. ARITHMETICAL PROGRESSION. IT 112.... | |
| Zadock Thompson - Arithmetic - 1832 - 168 pages
...cube root, &.c. The roots of high powers are most easily found by logarithms. If the logarithm of a **number be divided by the index of its root, the quotient will be** the logarithm of the root. The root of any power may likewise be found by the following RULE. 274.... | |
| Zadock Thompson - Arithmetic - 1832 - 168 pages
...cube root, &.c. The roots of high powers are most easily found by ingarithms. If the logarithm of a **number be divided by the index of its root, the quotient will be** the logarithm of the root. The root of any power jiuty likewise be found by the following RULE. 274.... | |
| Daniel Adams - Arithmetic - 1833 - 264 pages
...cube rcots, seldom occur, and, when they do, the work is most easily performed by logarithms ; for, **if the logarithm of any number be divided by the index of** the root, the quotient will be the logarithm of the root itself. PROGRESSION*. IT 112. Any rank or... | |
| Thomas Kerigan - Nautical astronomy - 1838
...multiplied by 2, the product will be 8, which is the logarithm of 256, or the square of 16. Again, — **if the logarithm of any number be divided by the index...logarithm of that root : thus, the index or logarithm of** 256 is 8 ; now, 8 divided by 2 gives 4 ; which is the logarithm of 16, or the square root of 256, according... | |
| Daniel Adams - Arithmetic - 1839 - 264 pages
...cube roots, seldom occur, and, when they do, the work is most easily performed by logarithms ; for, **if the logarithm of any number be divided by the index of** the root, the quotient will be the logarithm oi' the root itself. PROGRESSION'. IT 112. Any rank or... | |
| Daniel Adams - Arithmetic - 1840 - 264 pages
...cube roots, seldom occur, and, when they do, the work is most easily performed by logarithms ; for, **if the logarithm of any number be divided by the index of** the root, the quotient will be the logarithm of the root itself. ARITHMETICAL PROGRESSION. TT 112.... | |
| Nathan Scholfield - Conic sections - 1845
...power. Thus, the index or logarithm of 4, in the above series is 2; and if this number be multiplied **by 3, the product will be— 6, which is the logarithm of 64, or the third power of 4. And, if the** logarithms of any number be divided by the index of its root, the quotient will be equal to the logarithm... | |
| Nathan Scholfield - Geometry - 1845 - 232 pages
...logarithm of 4, in the above series is 2; and if this number be multiplied by 3, the product will be=6, **which is the logarithm of 64, or the third power of 4. And, if the** logarithms of any number be divided by the index of its root, the quotient will be equal to the logarithm... | |
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