Artículos relacionados a An Introduction to the Elements of Euclid, Being a...

An Introduction to the Elements of Euclid, Being a Familiar Explanation of the First Twelve Propositions of the First Book - Tapa blanda

 
9781230366074: An Introduction to the Elements of Euclid, Being a Familiar Explanation of the First Twelve Propositions of the First Book

Esta edición ISBN ya no está disponible.

Sinopsis

This historic book may have numerous typos and missing text. Purchasers can usually download a free scanned copy of the original book (without typos) from the publisher. Not indexed. Not illustrated. 1874 edition. Excerpt: ... Two straight lines are given, one of which is greater than the other:-- And it is required from the greater, to cut off a part equal to the less. On a page different from that on which, the figure is to be drawn, write thus: '1. Let A B and C L be two straight lines, of which. A B is the'greater.' Then draw these two straight lines; (let C L be about an inch and a half long, and let the nearest extremities of the straight lines be about an inch apart); and add, '2. It is required from A B the greater, to cut off a part equal to C L, the less.' The first step in the construction is: 'I. From the point A, draw a straight line equal to C L (Prop. 2). This at once links this, the third proposition, on to the second, for what you are here told to do is exactly what you were taught to do in the second proposition. Regard then at present only the point A (which is one extremity of the straight line A B) and the straight line C L. And taking A as the given point, and C L as the given straight line, do all the construction of the second proposition over again. Obs.--In the fig. 24a) this construction is given in dotted lines; do you do it in pencil, that it may afterwards be effaced. i. The first step of the construction of the second proposition is from the point A to C, to draw the straight line A C (Post. 1). ii. The second step is to describe an equilateral triangle on AC. To do this we must go back to the first proposition. But in order not to encumber your figure with circles, find the vertex of the equilateral triangle by the intersection of two small arcs according to the method described on p 27; call the intersection of the arcs H, join H A, and to save time and ensure correctness, before removing the ruler, produce H A to any point K....

"Sinopsis" puede pertenecer a otra edición de este libro.

Reseña del editor

This historic book may have numerous typos and missing text. Purchasers can usually download a free scanned copy of the original book (without typos) from the publisher. Not indexed. Not illustrated. 1874 edition. Excerpt: ... Two straight lines are given, one of which is greater than the other:-- And it is required from the greater, to cut off a part equal to the less. On a page different from that on which, the figure is to be drawn, write thus: '1. Let A B and C L be two straight lines, of which. A B is the'greater.' Then draw these two straight lines; (let C L be about an inch and a half long, and let the nearest extremities of the straight lines be about an inch apart); and add, '2. It is required from A B the greater, to cut off a part equal to C L, the less.' The first step in the construction is: 'I. From the point A, draw a straight line equal to C L (Prop. 2). This at once links this, the third proposition, on to the second, for what you are here told to do is exactly what you were taught to do in the second proposition. Regard then at present only the point A (which is one extremity of the straight line A B) and the straight line C L. And taking A as the given point, and C L as the given straight line, do all the construction of the second proposition over again. Obs.--In the fig. 24a) this construction is given in dotted lines; do you do it in pencil, that it may afterwards be effaced. i. The first step of the construction of the second proposition is from the point A to C, to draw the straight line A C (Post. 1). ii. The second step is to describe an equilateral triangle on AC. To do this we must go back to the first proposition. But in order not to encumber your figure with circles, find the vertex of the equilateral triangle by the intersection of two small arcs according to the method described on p 27; call the intersection of the arcs H, join H A, and to save time and ensure correctness, before removing the ruler, produce H A to any point K....

"Sobre este título" puede pertenecer a otra edición de este libro.

  • EditorialTheClassics.us
  • Año de publicación2013
  • ISBN 10 1230366075
  • ISBN 13 9781230366074
  • EncuadernaciónTapa blanda
  • IdiomaInglés
  • Número de páginas32
  • Contacto del fabricanteno disponible

(Ningún ejemplar disponible)

Buscar:



Crear una petición

¿No encuentra el libro que está buscando? Seguiremos buscando por usted. Si alguno de nuestros vendedores lo incluye en IberLibro, le avisaremos.

Crear una petición

Otras ediciones populares con el mismo título