martes, 22 de noviembre de 2011
jueves, 17 de noviembre de 2011
Elecciones del 20 de Noviembre de 2011
En política, una elección es un proceso de toma de decisiones usado en las democracias modernas donde los ciudadanos votan por sus candidatos o partidos políticos preferidos para que actúen como representantes en el gobierno .
En España hay 350 diputaos
En Badajoz hay 6 diputados , 4 del PP y 2 del PSOE
Resumen del escrutinio de Badajoz:
Votos por partidos en Badajoz:
Candidatos de badajoz presentes en el conreso :
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)
En España hay 350 diputaos
En Badajoz hay 6 diputados , 4 del PP y 2 del PSOE
Resumen del escrutinio de Badajoz:
Escrutado: | 100 % | ||||||||||||||||||||||||||||||||||||||||||||
---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|
Escaños totales: | 6 | ||||||||||||||||||||||||||||||||||||||||||||
Votos contabilizados: | 413803 | 75.43 % | |||||||||||||||||||||||||||||||||||||||||||
Abstenciones: | 134805 | 24.57 % | |||||||||||||||||||||||||||||||||||||||||||
Votos nulos: | 5270 | 1.27 % | |||||||||||||||||||||||||||||||||||||||||||
Votos en blanco: | 4848 | 1.19 % |
Partido | Escaños | Votos | |
---|---|---|---|
PP | 4 | 207099 | 50.69 % |
PSOE | 2 | 153340 | 37.53 % |
IU-VERDES-SIEX: La Izquierda Plural | 0 | 24399 | 5.97 % |
UPyD | 0 | 14155 | 3.46 % |
EQUO | 0 | 1783 | 0.43 % |
PACMA | 0 | 1365 | 0.33 % |
PUM+J | 0 | 976 | 0.23 % |
CEx | 0 | 568 | 0.13 |
Candidatos de badajoz presentes en el conreso :
- Doña María Soledad Pérez Domínguez
- Don José Ignacio Sanchéz Amor
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