Elements of Plane Spherical Trigonometry With Logarithmic And Other Mathematical Tables And Examples of Their Use And Hints On the Art of Computation;

Cover Elements of Plane Spherical Trigonometry With Logarithmic And Other Mathematical Tables And Examples of Their Use And Hints On the Art of Computation;
Elements of Plane Spherical Trigonometry With Logarithmic And Other Mathematical Tables And Examples of Their Use And Hints On the Art of Computation;
Newcomb Simon
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This logarithm is in the usual form, and gives VJ= 0.793 70.
The affix — 30, or — 10 x divisor, can be left to be understood in these cases as in others. All that is necessary to attend to is that instead of supposing fhe characteristic to be one or more units less than 10, as in the usual run of cases, we suppose it to be one or more units less than 10 x divisor.
Find: 4. The square root of £; 5. The cube root of 2; 6. The fourth root of }; 7. The fifth root of 20; 8. The tenth root of 10; 9.
...The tenth root of fa 9. The Arithmetical Complement.
When a logarithm is subtracted from zero, the remainder is called its arithmetical complement If L be any logarithm, its arithmetical complement will be — L.
Hence if i = logn, then arith. oomp. = — L = log -; that is, The arithmetical complement of a given logarithm is the logarithm of the reciprocal of the number corresponding to the given logarithm.
Notation. The arithmetical complement of a logarithm is writ- ten co-log. It is therefore defined by the form co-log n = log -.


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