Differential Calculus with Applications and Numerous Examples: An Elementary Treatise...Macmillan, 1886 - 439 sider |
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Side xii
... Cusp , 248-253 260-261 Singularities of Transcendental Curves , 254-256 264 262-263 Maclaurin's Theorem with regard to Cubics , Points of Inflexion on a Cubic are Collinear , 256-257 257-258 CHAPTER X. CURVATURE . 265-266 Angle of ...
... Cusp , 248-253 260-261 Singularities of Transcendental Curves , 254-256 264 262-263 Maclaurin's Theorem with regard to Cubics , Points of Inflexion on a Cubic are Collinear , 256-257 257-258 CHAPTER X. CURVATURE . 265-266 Angle of ...
Side 241
... cusp or spinode . 252. Two Species of Cusps . There are two kinds of cusps , as shown in the accom- panying figures ... cusp of the first species or a keratoid cusp ( i.e. , cusp like horns ) . ( B ) In Fig . 41 the branches PA , QA lie ...
... cusp or spinode . 252. Two Species of Cusps . There are two kinds of cusps , as shown in the accom- panying figures ... cusp of the first species or a keratoid cusp ( i.e. , cusp like horns ) . ( B ) In Fig . 41 the branches PA , QA lie ...
Side 244
... cusp at the origin . 2 If c2 < 4c12 , there are no real tangents at the origin , al- though the co - ordinates of the origin satisfy the equation of the curve ; there is then a conjugate point at the origin . If c1 + c = 0 , the ...
... cusp at the origin . 2 If c2 < 4c12 , there are no real tangents at the origin , al- though the co - ordinates of the origin satisfy the equation of the curve ; there is then a conjugate point at the origin . If c1 + c = 0 , the ...
Side 247
... cusp ; for it will be seen that in some cases when the above conditions hold the curve becomes imaginary in the ... cusp . It appears that Ə2ƒ доду . 2 = represents a curve which cuts f ( x , y ) = 0 in all its cusps ; and that дх2 + Əy ...
... cusp ; for it will be seen that in some cases when the above conditions hold the curve becomes imaginary in the ... cusp . It appears that Ə2ƒ доду . 2 = represents a curve which cuts f ( x , y ) = 0 in all its cusps ; and that дх2 + Əy ...
Side 248
... Cusp . METHOD I. Suppose the position of a cusp to have been found by the foregoing rules . Transfer the origin to the cusp . The transformed equation will be of the form ( ax + by ) 2 + u2 + U4 + . = 0 , where ax + by = 0 is the ...
... Cusp . METHOD I. Suppose the position of a cusp to have been found by the foregoing rules . Transfer the origin to the cusp . The transformed equation will be of the form ( ax + by ) 2 + u2 + U4 + . = 0 , where ax + by = 0 is the ...
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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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