Trigonometry: Plane and Spherical; with the Construction and Application of Logarithms. By Thomas Simpson, F.R.S. |
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Resultat 1-5 av 5
Side 6
2 : E. D. Note , In the quotations where you meet with two numbers ( as 14. 4 )
without any mention of Prop to the Elements of Geometry published by tbe fame
author ; to ebicbihis little tra & is designed as an Appendix . Thus Thus let AB = , 8
...
2 : E. D. Note , In the quotations where you meet with two numbers ( as 14. 4 )
without any mention of Prop to the Elements of Geometry published by tbe fame
author ; to ebicbihis little tra & is designed as an Appendix . Thus Thus let AB = , 8
...
Side 39
That , the quotient of the index of any term of the progression by a given number (
n ) is equal to tbe index of the root of that term defined by tbe fame number ' ( n ) .
Thus ( 2 ) is the index of ( 24 ) the cube root of do . Which is only the converse ...
That , the quotient of the index of any term of the progression by a given number (
n ) is equal to tbe index of the root of that term defined by tbe fame number ' ( n ) .
Thus ( 2 ) is the index of ( 24 ) the cube root of do . Which is only the converse ...
Side 42
712x4 C & c . whence - ( = ne = L ) = * & 3 404 + + & c , the very fame as be3 4
fore , 2 e 4 n12 ادامه دهم 1 1 But this series , tho ' indeed the most eafy and natural ,
is of little use in determining the logarithms of large numbers ; since , in all such ...
712x4 C & c . whence - ( = ne = L ) = * & 3 404 + + & c , the very fame as be3 4
fore , 2 e 4 n12 ادامه دهم 1 1 But this series , tho ' indeed the most eafy and natural ,
is of little use in determining the logarithms of large numbers ; since , in all such ...
Side 45
45 After the very fame manner the hyperbolic logarithm of any other number may
be determined ; ' / but , as the series converges , nower and flower , the higher we
go , it is usual , in computing of tables , * to derive the logarithms we would find ...
45 After the very fame manner the hyperbolic logarithm of any other number may
be determined ; ' / but , as the series converges , nower and flower , the higher we
go , it is usual , in computing of tables , * to derive the logarithms we would find ...
Side 62
therefore ABD , being the excess of the greater CBA above the half fum , must
consequently be equal to half the difference of the fame angles . But ( by Theor .
3. ) AB : AD ( AC - BĆ ) :: sine D ( co - fine DCE , or { C ) : sine ABD . 2. E. D. .
therefore ABD , being the excess of the greater CBA above the half fum , must
consequently be equal to half the difference of the fame angles . But ( by Theor .
3. ) AB : AD ( AC - BĆ ) :: sine D ( co - fine DCE , or { C ) : sine ABD . 2. E. D. .
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Vanlige uttrykk og setninger
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