Differential Calculus with Applications and Numerous Examples: An Elementary Treatise...Macmillan, 1886 - 439 sider |
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Side xi
... NORMALS . 169-171 Equation of Tangent in various Forms , 159-161 172 173 Equation of Normal , 161-163 Tangents at the ... Normal , 171-172 184-186 Number of Tangents and Normals from a given point to a Curve of the nth degree , 172-174 ...
... NORMALS . 169-171 Equation of Tangent in various Forms , 159-161 172 173 Equation of Normal , 161-163 Tangents at the ... Normal , 171-172 184-186 Number of Tangents and Normals from a given point to a Curve of the nth degree , 172-174 ...
Side xiii
... Normal as Axes ; x and y in terms of s , 297-298 CHAPTER XI . ENVELOPES . 312 313 314 Pedal Curves , 302-303 Families of Curves ; Parameter ; Envelope , 304 305 The Envelope touches each of the Intersecting Mem- bers of the Family ...
... Normal as Axes ; x and y in terms of s , 297-298 CHAPTER XI . ENVELOPES . 312 313 314 Pedal Curves , 302-303 Families of Curves ; Parameter ; Envelope , 304 305 The Envelope touches each of the Intersecting Mem- bers of the Family ...
Side 157
With Applications and Numerous Examples; an Elementary Treatise Joseph Edwards. APPLICATIONS TO PLANE CURVES . CHAPTER VII . TANGENTS AND NORMALS . 169. Equation of VIII.
With Applications and Numerous Examples; an Elementary Treatise Joseph Edwards. APPLICATIONS TO PLANE CURVES . CHAPTER VII . TANGENTS AND NORMALS . 169. Equation of VIII.
Side 159
... NORMALS . 169. Equation of TANGENT . It was shown in Art . 38 that the equation of the tangent at the point ( x , y ) on the curve y = f ( x ) is Y - y = d4 ( X - x ) , ( 1 ) X and Y being the current co - ordinates of any point on the ...
... NORMALS . 169. Equation of TANGENT . It was shown in Art . 38 that the equation of the tangent at the point ( x , y ) on the curve y = f ( x ) is Y - y = d4 ( X - x ) , ( 1 ) X and Y being the current co - ordinates of any point on the ...
Side 160
... to the curve at the point ( x , y ) X ( 4x3 + a2y ) + Y ( a2x + b3 ) + 2a2xy + 3b3y + 4c1 = 0 . With very little practice the introduction of the z can be performed mentally . It is generally more advan- tageous 160 TANGENTS AND NORMALS .
... to the curve at the point ( x , y ) X ( 4x3 + a2y ) + Y ( a2x + b3 ) + 2a2xy + 3b3y + 4c1 = 0 . With very little practice the introduction of the z can be performed mentally . It is generally more advan- tageous 160 TANGENTS AND NORMALS .
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Differential Calculus with Applications and Numerous Examples: An Elementary ... Joseph Edwards Uten tilgangsbegrensning - 1886 |
Differential Calculus with Applications and Numerous Examples: An Elementary ... Joseph Edwards Uten tilgangsbegrensning - 1886 |
Differential Calculus With Applications and Numerous Examples: An Elementary ... Joseph Edwards Ingen forhåndsvisning tilgjengelig - 2006 |
Vanlige uttrykk og setninger
ALGEBRA angle Assistant-Master asymptote axis Cambridge cardioide centre chord circle co-ordinates coincident points conic Crown 8vo cusp cuts the curve cycloid denote differential coefficient dx dx dx dy dy dx ELEMENTARY ellipse envelope EXAMPLES Extra fcap fcap Fellow of Trinity Find function Globe 8vo Hence hyperbola independent variable infinite intersection intrinsic equation inverse John's College late Fellow limit LL.D locus MACMILLAN'S EDUCATIONAL CATALOGUE Mathematics maxima and minima minimum value negative normal ordinate origin Owens College p(x+h parabola parallel pedal equation perpendicular point of contact point of inflexion polar positive pedal PRIMER Professor prove quantity radius of curvature revised School Show straight line tangent Taylor's Theorem Trace the curve Trinity College ultimately coincident vanish whence zero ди ди ду дх Эф
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