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Pagina 15
( n ) ( 1 - es ) 3,1 which , in the abovementioned cases , becomes g ( 2 ) ........ ( 2 ) ( I - e " ) 2 ( 1 ) ... ) = ( = c { 3,2 } , ( 2 ) ........ ( 2 ) ( 1 + en ) ( { 3,3 } ( 1 ) ( 1-2 % ) n = a 1 2 . . it +237 1 n 5.
( n ) ( 1 - es ) 3,1 which , in the abovementioned cases , becomes g ( 2 ) ........ ( 2 ) ( I - e " ) 2 ( 1 ) ... ) = ( = c { 3,2 } , ( 2 ) ........ ( 2 ) ( 1 + en ) ( { 3,3 } ( 1 ) ( 1-2 % ) n = a 1 2 . . it +237 1 n 5.
Pagina 17
The 6th of the equations , in page 9 , offers , however , some results worthy of consideration . By treating it like the rest , it becomes g ( 1 ) ..... ( 1 ) • { 61 } . , * + * ) 1. When w = 0 , it becomes 1-28 " . cos , no +229 2 ...
The 6th of the equations , in page 9 , offers , however , some results worthy of consideration . By treating it like the rest , it becomes g ( 1 ) ..... ( 1 ) • { 61 } . , * + * ) 1. When w = 0 , it becomes 1-28 " . cos , no +229 2 ...
Pagina 18
If n be even , cos . no = cos . n ( 7 + o ) and , since 1 - 1 = { ** } ' , this becomes R ...... R = a - { 7,2 } I 1 n 0 ( 1-2 ) 1-22 " , cos . np + 12 I n 1 2. If n be odd , cos , no = - cos . n ( as + o ) , whence . TT > I n R ..
If n be even , cos . no = cos . n ( 7 + o ) and , since 1 - 1 = { ** } ' , this becomes R ...... R = a - { 7,2 } I 1 n 0 ( 1-2 ) 1-22 " , cos . np + 12 I n 1 2. If n be odd , cos , no = - cos . n ( as + o ) , whence . TT > I n R ..
Pagina 22
( d ) ( ) If A = 5 , this becomes ( 2n - 1 ) sin . , . sin . 3. sin . . sin . ( e ) ( 6 ) gives by making B = 0 , 3G ) -A ( ( 2n - 1 ) -1167 ) -A cos . A = 2 " - . sin . ( s ) , 1 = 2 " . sin . 7. sin . 7. sin .
( d ) ( ) If A = 5 , this becomes ( 2n - 1 ) sin . , . sin . 3. sin . . sin . ( e ) ( 6 ) gives by making B = 0 , 3G ) -A ( ( 2n - 1 ) -1167 ) -A cos . A = 2 " - . sin . ( s ) , 1 = 2 " . sin . 7. sin . 7. sin .
Pagina 24
... this becomes ( 1 + 2 ? ) 251 + 2p " . { 8,7 } , ( 1 +222 and when = 1 . ( 2L ) * + ! { 8,8 } . Thus , in the last mentioned construction , if the number of lines be 4m + 2 , instead of 4mn to 1 AP , AP .
... this becomes ( 1 + 2 ? ) 251 + 2p " . { 8,7 } , ( 1 +222 and when = 1 . ( 2L ) * + ! { 8,8 } . Thus , in the last mentioned construction , if the number of lines be 4m + 2 , instead of 4mn to 1 AP , AP .
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Philosophical Transactions of the Royal Society of London Royal Society (Great Britain) Volledige weergave - 1835 |
Philosophical Transactions of the Royal Society of London Royal Society (Great Britain) Volledige weergave - 1836 |
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Bibliografische gegevens
| Titel | Philosophical Transactions of the Royal Society of London |
| Bijdrager | Royal Society (Great Britain) |
| Uitgever | W. Bowyer and J. Nichols for Lockyer Davis, printer to the Royal Society, 1813 |
| Oorspronkelijk uit | Nationale Bibliotheek van Napels |
| Gedigitaliseerd | 29 okt 2015 |
| Citatie exporteren | BiBTeX EndNote RefMan |