Oxford, Cambridge and Dublin Messenger of Mathematics, Volum 3Macmillan and Company, 1874 |
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Resultat 1-5 av 21
Side 2
... passing over a set of pullies , as shewn in the figure , viz . assuming the forces commensurable and equal to m W , nW , & c . , we must have m strings at A , n strings at B , and so on . Suppose any indefinitely small displacement ...
... passing over a set of pullies , as shewn in the figure , viz . assuming the forces commensurable and equal to m W , nW , & c . , we must have m strings at A , n strings at B , and so on . Suppose any indefinitely small displacement ...
Side 33
... pass over the former statement ; and , even knowing that it existed , I had some little difficulty in finding it . Adrian Metius's works are very numerous ( see Lalande's Bibliographie Astronomique ) : the Babbage Cata- logue gives ...
... pass over the former statement ; and , even knowing that it existed , I had some little difficulty in finding it . Adrian Metius's works are very numerous ( see Lalande's Bibliographie Astronomique ) : the Babbage Cata- logue gives ...
Side 52
... passes through some one of the 32 points . ON PERIODS IN THE RECIPROCALS OF PRIMES . ( SECOND PAPER ) . By William Shanks . IN the Messenger of Mathematics , vol . II . , pp . 41-43 and pp . 49-51 ( 1872 ) , it is shown how to find the ...
... passes through some one of the 32 points . ON PERIODS IN THE RECIPROCALS OF PRIMES . ( SECOND PAPER ) . By William Shanks . IN the Messenger of Mathematics , vol . II . , pp . 41-43 and pp . 49-51 ( 1872 ) , it is shown how to find the ...
Side 58
... Passing now to the case where the fundamental figure is a quadrilateral , sides a , b , c , d , diagonals p , q and area A , we have a " + b ' " + c'2 + d " = ( a3 + b2 + c2 + ď2 ) tan3a while a " + b + c + d " = + 1⁄2 ( p2 + q3 ) ( 1 ...
... Passing now to the case where the fundamental figure is a quadrilateral , sides a , b , c , d , diagonals p , q and area A , we have a " + b ' " + c'2 + d " = ( a3 + b2 + c2 + ď2 ) tan3a while a " + b + c + d " = + 1⁄2 ( p2 + q3 ) ( 1 ...
Side 63
... passes through all . Ak + k - K - 2 may be drawn to pass through į ( k + k − x − 2 ) ( k + k ' − x + 1 ) - of the points a . - Hence Ak + k - x - 2 U ON RESIDUATION IN REGARD TO A CUBIC CURVE . 63.
... passes through all . Ak + k - K - 2 may be drawn to pass through į ( k + k − x − 2 ) ( k + k ' − x + 1 ) - of the points a . - Hence Ak + k - x - 2 U ON RESIDUATION IN REGARD TO A CUBIC CURVE . 63.
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