Título : |
Física |
Tipo de documento: |
texto impreso |
Autores: |
Raymond A. Serway , Autor |
Editorial: |
[S.l.] : McGraw-Hill |
Fecha de publicación: |
[s.f.] |
Número de páginas: |
978 p. |
Il.: |
il. tbls. grafs. diagrs. |
Dimensiones: |
27 cm. |
Nota general: |
Incluye prefacio . - La obra consta de 41 capítulos . - Incluye índice alfabético |
Idioma : |
Español (spa) |
Clasificación: |
FÍSICA
|
Palabras clave: |
FÍSICA, FÍSICA-GENERAL, TEMPERATURA, GASES, VECTORES, TERMODINÁMICA, MAQUINAS TÉRMICAS, CAMPOS ELÉCTRICOS, ENTROPÍA, FLUIDOS, CALOR |
Clasificación: |
530 |
Nota de contenido: |
Indice: La Física y la medición -- Vectores -- Movimiento en una dimensión -- Movimiento en dos dimensiones -- Leyes del movimiento -- Fuerzas en la naturaleza y más aplicaciones de las leyes de Newton -- Trabajo y energía -- Entrega potencial y conservación de la energía -- Movimiento lineal y choques -- Rotación de un cuerpo rígido alrededor de un eje fijo -- Momento angular y momento de torsión como cantidades vectoriales -- Equilibrio estático de un cuerpo rígido -- Movimiento oscilatorio -- Ley de la gravitación universal -- Mecánica de los sólidos y los fluidos -- Temperatura -- Dilatación térmica y gases ideales -- Calor y la primera ley de la termodinámica -- Teoría científica de los gases -- Máquinas térmicas -- Entropía y la segunda ley de la termodinámica -- Campos eléctricos.
|
Link: |
https://biblioteca.cuenca.gob.ec/opac_css/index.php?lvl=notice_display&id=31849 |
Física [texto impreso] / Raymond A. Serway ![](https://biblioteca.cuenca.gob.ec/opac_css/images/globe.gif) , Autor . - [S.l.] : McGraw-Hill, [s.f.] . - 978 p. : il. tbls. grafs. diagrs. ; 27 cm. Incluye prefacio . - La obra consta de 41 capítulos . - Incluye índice alfabético Idioma : Español ( spa) Clasificación: |
FÍSICA
|
Palabras clave: |
FÍSICA, FÍSICA-GENERAL, TEMPERATURA, GASES, VECTORES, TERMODINÁMICA, MAQUINAS TÉRMICAS, CAMPOS ELÉCTRICOS, ENTROPÍA, FLUIDOS, CALOR |
Clasificación: |
530 |
Nota de contenido: |
Indice: La Física y la medición -- Vectores -- Movimiento en una dimensión -- Movimiento en dos dimensiones -- Leyes del movimiento -- Fuerzas en la naturaleza y más aplicaciones de las leyes de Newton -- Trabajo y energía -- Entrega potencial y conservación de la energía -- Movimiento lineal y choques -- Rotación de un cuerpo rígido alrededor de un eje fijo -- Momento angular y momento de torsión como cantidades vectoriales -- Equilibrio estático de un cuerpo rígido -- Movimiento oscilatorio -- Ley de la gravitación universal -- Mecánica de los sólidos y los fluidos -- Temperatura -- Dilatación térmica y gases ideales -- Calor y la primera ley de la termodinámica -- Teoría científica de los gases -- Máquinas térmicas -- Entropía y la segunda ley de la termodinámica -- Campos eléctricos.
|
Link: |
https://biblioteca.cuenca.gob.ec/opac_css/index.php?lvl=notice_display&id=31849 |
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) 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