Mathematical dictionary and cyclopedia of mathematical science comprising definitions of all the terms employed in mathematics -; an analysis of each . and of the whole, as forming a single science
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Mathematical Dictionary and Cyclopedia of Mathematical Science Comprising Definitions of All the Terms Employed in Mathematics - An Analysis of Each (1859)
EN PB NW RPISBN: 9781130455540 bzw. 1130455548, in Englisch, RareBooksClub, Taschenbuch, neu, Nachdruck.
Lieferung aus: Vereinigte Staaten von Amerika, Free shipping.
Von Händler/Antiquariat, BuySomeBooks [52360437], Las Vegas, NV, U.S.A.
This item is printed on demand. 324 pages. Dimensions: 9.7in. x 7.4in. x 0.7in.This historic book may have numerous typos and missing text. Purchasers can download a free scanned copy of the original book (without typos) from the publisher. Not indexed. Not illustrated. 1859 Excerpt: . . . of the general form, ay Aiy ex dy ex 0. (14), will represent an hyperbola, when Aa-4oc 0. The co-ordinates of its centre are, 2a--bd 2cd--be The polar equation of the hyperbola, when the pole is taken at the right hand focus, is a(l-c) T -r j (15), in which r is the radius vector, and the angle which it makes with the transverse axis. Equation (14) represents an equilateral hyperbola, when A 0, and a --c. When a 0 and e 0, it represents an hyperbola referred to lines parallel to its asymptotes. Hvfkrbolas Of Hioher Orders. Every curve whose general equation can be reduced to the form yi a, in which m and n are positive whole numbers, is called an hyperbola. In the case when m n 1, we have the common hyperbola; all other cases are of the higher orders of hyperbolas. These curves have often, but improperly, been called hyperboloids. Hy-per-bolic. Appertaining to, or relating to the hyperbola. Hyperbolic Arc The arc of an byperThe equation of condition for supplemcn-bola. If we denote by d and d any pair o: tary chords, through the extremities of the semi-conjugate diameters, and by y the ex draw any ordinate whatever, as PP parallel to AK; then will the area BBPPbe equal to the Naperian logarithm of the abscissa AP. There is, however, no reason for calling the Naperian logarithms hyperbolic, rather than any others, for it may easily be shown, that if an acute or obtuse hyperbola be taken instead of an equilateral one, that the corresponding area will be equal to the logarithm of the abscissa of the extreme point, taken in a system whose modulus is equal to the sine of the angle of the asymptotes. Hyperbolic Paraboloid. A surface whose plane sections are hyperbolas and parabolas. It is a warped surfa. . . This item ships from La Vergne,TN.
Von Händler/Antiquariat, BuySomeBooks [52360437], Las Vegas, NV, U.S.A.
This item is printed on demand. 324 pages. Dimensions: 9.7in. x 7.4in. x 0.7in.This historic book may have numerous typos and missing text. Purchasers can download a free scanned copy of the original book (without typos) from the publisher. Not indexed. Not illustrated. 1859 Excerpt: . . . of the general form, ay Aiy ex dy ex 0. (14), will represent an hyperbola, when Aa-4oc 0. The co-ordinates of its centre are, 2a--bd 2cd--be The polar equation of the hyperbola, when the pole is taken at the right hand focus, is a(l-c) T -r j (15), in which r is the radius vector, and the angle which it makes with the transverse axis. Equation (14) represents an equilateral hyperbola, when A 0, and a --c. When a 0 and e 0, it represents an hyperbola referred to lines parallel to its asymptotes. Hvfkrbolas Of Hioher Orders. Every curve whose general equation can be reduced to the form yi a, in which m and n are positive whole numbers, is called an hyperbola. In the case when m n 1, we have the common hyperbola; all other cases are of the higher orders of hyperbolas. These curves have often, but improperly, been called hyperboloids. Hy-per-bolic. Appertaining to, or relating to the hyperbola. Hyperbolic Arc The arc of an byperThe equation of condition for supplemcn-bola. If we denote by d and d any pair o: tary chords, through the extremities of the semi-conjugate diameters, and by y the ex draw any ordinate whatever, as PP parallel to AK; then will the area BBPPbe equal to the Naperian logarithm of the abscissa AP. There is, however, no reason for calling the Naperian logarithms hyperbolic, rather than any others, for it may easily be shown, that if an acute or obtuse hyperbola be taken instead of an equilateral one, that the corresponding area will be equal to the logarithm of the abscissa of the extreme point, taken in a system whose modulus is equal to the sine of the angle of the asymptotes. Hyperbolic Paraboloid. A surface whose plane sections are hyperbolas and parabolas. It is a warped surfa. . . This item ships from La Vergne,TN.
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Mathematical Dictionary and Cyclopedia of Mathematical Science Comprising Definitions of All the Terms Employed in Mathematics -; An Analysis of Each (2012)
EN PB NWISBN: 9781130455540 bzw. 1130455548, in Englisch, 324 Seiten, RareBooksClub.com, Taschenbuch, neu.
Lieferung aus: Vereinigte Staaten von Amerika, Usually ships in 1-2 business days, Real shipping costs can differ.
Von Händler/Antiquariat, super_star_seller.
This historic book may have numerous typos and missing text. Purchasers can download a free scanned copy of the original book (without typos) from the publisher. Not indexed. Not illustrated. 1859 Excerpt: ... of the general form, ay' + Aiy + ex + dy + ex + / = 0. (14), will represent an hyperbola, when Aa-4oc 0. The co-ordinates of its centre are, 2a«--bd 2cd--be The polar equation of the hyperbola, when the pole is taken at the right hand focus, is a(l-c') T =-r± j (15), in which r is the radius vector, and £ the angle which it makes with the transverse axis. Equation (14) represents an equilateral hyperbola, when A = 0, and a =--c. When a = 0 and e = 0, it represents an hyperbola referred to lines parallel to its asymptotes. Hvfkrbolas Of Hioher Orders. Every curve whose general equation can be reduced to the form y"i = a, in which m and n are positive whole numbers, is called an hyperbola. In the case when m = n = 1, we have the common hyperbola; all other cases are of the higher orders of hyperbolas. These curves have often, but improperly, been called hyperboloids. Hy-per-bol'ic. Appertaining to, or relating to the hyperbola. Hyperbolic Arc The arc of an byperThe equation of condition for supplemcn-bola. If we denote by d and d' any pair o: tary chords, through the extremities of the semi-conjugate diameters, and by y the ex draw any ordinate whatever, as PP parallel to AK; then will the area BB'P'Pbe equal to the Naperian logarithm of the abscissa AP/. There is, however, no reason for calling the Naperian logarithms hyperbolic, rather than any others, for it may easily be shown, that if an acute or obtuse hyperbola be taken instead of an equilateral one, that the corresponding area will be equal to the logarithm of the abscissa of the extreme point, taken in a system whose modulus is equal to the sine of the angle of the asymptotes. Hyperbolic Paraboloid. A surface whose plane sections are hyperbolas and parabolas. It is a warped surfa... Paperback, Label: RareBooksClub.com, RareBooksClub.com, Product group: Book, Published: 2012-03-06, Studio: RareBooksClub.com.
Von Händler/Antiquariat, super_star_seller.
This historic book may have numerous typos and missing text. Purchasers can download a free scanned copy of the original book (without typos) from the publisher. Not indexed. Not illustrated. 1859 Excerpt: ... of the general form, ay' + Aiy + ex + dy + ex + / = 0. (14), will represent an hyperbola, when Aa-4oc 0. The co-ordinates of its centre are, 2a«--bd 2cd--be The polar equation of the hyperbola, when the pole is taken at the right hand focus, is a(l-c') T =-r± j (15), in which r is the radius vector, and £ the angle which it makes with the transverse axis. Equation (14) represents an equilateral hyperbola, when A = 0, and a =--c. When a = 0 and e = 0, it represents an hyperbola referred to lines parallel to its asymptotes. Hvfkrbolas Of Hioher Orders. Every curve whose general equation can be reduced to the form y"i = a, in which m and n are positive whole numbers, is called an hyperbola. In the case when m = n = 1, we have the common hyperbola; all other cases are of the higher orders of hyperbolas. These curves have often, but improperly, been called hyperboloids. Hy-per-bol'ic. Appertaining to, or relating to the hyperbola. Hyperbolic Arc The arc of an byperThe equation of condition for supplemcn-bola. If we denote by d and d' any pair o: tary chords, through the extremities of the semi-conjugate diameters, and by y the ex draw any ordinate whatever, as PP parallel to AK; then will the area BB'P'Pbe equal to the Naperian logarithm of the abscissa AP/. There is, however, no reason for calling the Naperian logarithms hyperbolic, rather than any others, for it may easily be shown, that if an acute or obtuse hyperbola be taken instead of an equilateral one, that the corresponding area will be equal to the logarithm of the abscissa of the extreme point, taken in a system whose modulus is equal to the sine of the angle of the asymptotes. Hyperbolic Paraboloid. A surface whose plane sections are hyperbolas and parabolas. It is a warped surfa... Paperback, Label: RareBooksClub.com, RareBooksClub.com, Product group: Book, Published: 2012-03-06, Studio: RareBooksClub.com.
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Mathematical Dictionary and Cyclopedia of Mathematical Science Comprising Definitions of All the Terms Employed in Mathematics -; An Analysis of Each
EN PB NWISBN: 9781130455540 bzw. 1130455548, in Englisch, RareBooksClub.com, Taschenbuch, neu.
Lieferung aus: Vereinigte Staaten von Amerika, Shipping costs to: USA.
Von Händler/Antiquariat, Bookshopee.
RareBooksClub.com. Paperback. New. NEW BOOK.
Von Händler/Antiquariat, Bookshopee.
RareBooksClub.com. Paperback. New. NEW BOOK.
4
Symbolbild
Mathematical dictionary and cyclopedia of mathematical science comprising definitions of all the terms employed in mathematics -; an analysis of each . and of the whole, as forming a single science (2012)
EN PB USISBN: 9781130455540 bzw. 1130455548, in Englisch, RareBooksClub.com, Taschenbuch, gebraucht.
Lieferung aus: Vereinigte Staaten von Amerika, Shipping costs to: USA.
Von Händler/Antiquariat, Ergodebooks.
RareBooksClub.com, 2012-03-06. Paperback. Good.
Von Händler/Antiquariat, Ergodebooks.
RareBooksClub.com, 2012-03-06. Paperback. Good.
5
Symbolbild
Mathematical Dictionary and Cyclopedia of Mathematical Science Comprising Definitions of All the Terms Employed in Mathematics-; an Analysis of Each.and of the Whole, as Forming a Single Science (2012)
EN PB USISBN: 9781130455540 bzw. 1130455548, in Englisch, RareBooksClub. com, Taschenbuch, gebraucht.
Lieferung aus: Vereinigte Staaten von Amerika, plus shipping, Shipping area: DOM.
Von Händler/Antiquariat, ExtremelyReliable, TX, Richmond, [RE:3].
Paperback.
Von Händler/Antiquariat, ExtremelyReliable, TX, Richmond, [RE:3].
Paperback.
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