A Treatise On Algebra Embracing Besides the Elementary Principles All the Hig
A Treatise On Algebra Embracing Besides the Elementary Principles All the Hig
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In our eReader you can find the full English version of the book. Read A Treatise On Algebra Embracing Besides the Elementary Principles All the Hig Online - link to read the book on full screen. Our eReader also allows you to upload and read Pdf, Txt, ePub and fb2 books. In the Mini eReder on the page below you can quickly view all pages of the book - Read Book A Treatise On Algebra Embracing Besides the Elementary Principles All the Hig
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To quickly assess the difficulty of the text, read a short excerpt:
JV= log. (14-w)= n-— !-_±_ — i_-J (10) Re-substitutins: a — 1 for m, and we have log. (1 + n): n — ln--\-\n^ — i^^+ &c.
(11) If we assume 1 M (a-l)-Ka-ir+K«-l)'— K«-l)' + &c we shall have loc. {\-\-n) = M \n—^y-+'^n^—\n'+\n^—kc. ]. (B) If the base be so chosen as to render M= 1, then for- mula (B) will become log. (1+n) Ln- + in3 &c. (C) (238. ) The logarithms obtained by formula (C) are called hyperbolic or JVapierean, whilst the common loga- rithms given by formula (B), are called Briggean.
L...ord Napier, or Neper, is supposed to have first con- structed logarithms. The logarithms in common use, were first calculated by Mr. Briggs.
(239. ) We shall hereafter denote the Napierean loga- rithms by the abbreviation JV* log. , whilst the common or LOGARITHMS, 313 Briggean logarithms will be represented simply by log.
Hence formula (C) will become JVlog. (l-j-n)=w — i7i--f i;i3_, ^^, _^^^6_&P ^Q, ^ (240. ) By comparing formulas (B) and (C) we discover this relation . /J/XJVlog.
What to read after A Treatise On Algebra Embracing Besides the Elementary Principles All the Hig?
You can find similar books in the "Read Also" column, or choose other free books by George R George Roberts Perkins to read onlineMoreLess
To quickly assess the difficulty of the text, read a short excerpt:
JV= log. (14-w)= n-— !-_±_ — i_-J (10) Re-substitutins: a — 1 for m, and we have log. (1 + n): n — ln--\-\n^ — i^^+ &c.
(11) If we assume 1 M (a-l)-Ka-ir+K«-l)'— K«-l)' + &c we shall have loc. {\-\-n) = M \n—^y-+'^n^—\n'+\n^—kc. ]. (B) If the base be so chosen as to render M= 1, then for- mula (B) will become log. (1+n) Ln- + in3 &c. (C) (238. ) The logarithms obtained by formula (C) are called hyperbolic or JVapierean, whilst the common loga- rithms given by formula (B), are called Briggean.
L...ord Napier, or Neper, is supposed to have first con- structed logarithms. The logarithms in common use, were first calculated by Mr. Briggs.
(239. ) We shall hereafter denote the Napierean loga- rithms by the abbreviation JV* log. , whilst the common or LOGARITHMS, 313 Briggean logarithms will be represented simply by log.
Hence formula (C) will become JVlog. (l-j-n)=w — i7i--f i;i3_, ^^, _^^^6_&P ^Q, ^ (240. ) By comparing formulas (B) and (C) we discover this relation . /J/XJVlog.
What to read after A Treatise On Algebra Embracing Besides the Elementary Principles All the Hig?
You can find similar books in the "Read Also" column, or choose other free books by George R George Roberts Perkins to read onlineMoreLess
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