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Resultater 1-5 af 81
Side 3
... kind . A sealskin waistcoat sense in modern systems founded on the Roman law , may be a necessary to an infant of good fortune , but not as may be seen in the case of Scotland noticed below . if he has half a dozen such garments in his ...
... kind . A sealskin waistcoat sense in modern systems founded on the Roman law , may be a necessary to an infant of good fortune , but not as may be seen in the case of Scotland noticed below . if he has half a dozen such garments in his ...
Side 7
... kind of proof was of a differ- ent nature from that by which the more elementary doctrines were established , the Greek geometers fortified it by a reductio ad absurdum , -proving , in the above example , that the square of the radius ...
... kind of proof was of a differ- ent nature from that by which the more elementary doctrines were established , the Greek geometers fortified it by a reductio ad absurdum , -proving , in the above example , that the square of the radius ...
Side 65
... kind , and denoted by F ( , ) , and being differential in ( 1 ) ; and it appears that , 194. Landen , continuing these investigations in 1775 , Taking another pair of abscissæ t , u , similarly related , considers the hyperbola whose ...
... kind , and denoted by F ( , ) , and being differential in ( 1 ) ; and it appears that , 194. Landen , continuing these investigations in 1775 , Taking another pair of abscissæ t , u , similarly related , considers the hyperbola whose ...
Side 66
... kind of elliptic integrals , and when A = 1 , C = − ( 1 + x2 ) , E = x2 , A ' = 1 , B ' = - x , C ' = 0 , they become the theorem of addition for his second kind . Thus it appears that already in 1761 , Euler was acquainted with this ...
... kind of elliptic integrals , and when A = 1 , C = − ( 1 + x2 ) , E = x2 , A ' = 1 , B ' = - x , C ' = 0 , they become the theorem of addition for his second kind . Thus it appears that already in 1761 , Euler was acquainted with this ...
Side 67
... kind . Now let X , Y be the same functions of x2 , y2 as Z is of 22 ; then writing Xdx + Ydy 11+ mx2 + nx1 V1 + my2 + ny1 dV the quantity V may be found as follows . ( 7 ) , We can eliminate by ( 5 ) either dx or dy from ( 7 ) ; but ...
... kind . Now let X , Y be the same functions of x2 , y2 as Z is of 22 ; then writing Xdx + Ydy 11+ mx2 + nx1 V1 + my2 + ny1 dV the quantity V may be found as follows . ( 7 ) , We can eliminate by ( 5 ) either dx or dy from ( 7 ) ; but ...
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