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	<title>Todo Fondos de Inversion .com &#187; Fondos Banca Civica</title>
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	<link>http://todofondosdeinversion.com</link>
	<description>Toda la información sobre fondos de inversion en el blog Todo Fondos de Inversion de FinancialRed</description>
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		<title>Rentabilidad fondos de inversión Banco Cívica</title>
		<link>http://todofondosdeinversion.com/rentabilidad-fondos-de-inversion-banco-civica/</link>
		<comments>http://todofondosdeinversion.com/rentabilidad-fondos-de-inversion-banco-civica/#comments</comments>
		<pubDate>Sat, 30 Jun 2012 05:34:02 +0000</pubDate>
		<dc:creator>elena</dc:creator>
				<category><![CDATA[Fondos Banca Civica]]></category>
		<category><![CDATA[Fondos de Inversión]]></category>
		<category><![CDATA[Fondos por entidades]]></category>

		<guid isPermaLink="false">http://todofondosdeinversion.com/?p=4325</guid>
		<description><![CDATA[En este artículo se estudiará la rentabilidad de los fondos de inversión de la entidad financiera española Banco Cívica. Con esta información usted podrá tomar decisiones más adecuadas relacionadas a sus inversiones.]]></description>
				<content:encoded><![CDATA[<h3><img class="alignleft" title="Rentabilidad fondos de inversion" src="http://www.sxc.hu/pic/m/m/mi/mihow/1259850_calculator_3.jpg" alt="" width="240" height="161" />En este artículo se estudiará la rentabilidad de los <a href="http://todofondosdeinversion.com/rentabilidad-fondos-de-inversion-altex-partners/">fondos de inversión</a> de la entidad financiera española Banco Cívica. Con esta información usted podrá tomar decisiones más adecuadas relacionadas a sus inversiones.</h3>
<p>Fuente del artículo: Morningstar.es</p>
<h3><span id="more-4325"></span>Banca Cívica Acciones FI</h3>
<table border="1" cellspacing="0" cellpadding="0">
<tbody>
<tr>
<td valign="top" width="121">Fondo</td>
<td valign="top" width="170">Banca Cívica Acciones FI</td>
</tr>
<tr>
<td valign="top" width="121">Categoria</td>
<td valign="top" width="170">RV España</td>
</tr>
<tr>
<td valign="top" width="121">Indice</td>
<td valign="top" width="170">MSCI Spain NR USD</td>
</tr>
</tbody>
</table>
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atgUBnkfSIaIzeNwmgeYLDEsLPU8Jul2s2DWYaR1cFVMEiG3K+r/dsXEw9pr5YYurGYBxisMZyiqAvkwSrDzlWdK7W2q/Lj3eO/G7b2Re0uR6XqykX6HIOtPMAAAwzHGUZ2fBtc9bkz75ZY49ZPT3cms8FD6qWpY7xlaF+MXJbrZqC609q+w9ykrN1vue77WCW3mTCUBxhggKGWYVjXqtZVgaLUNW7ZrKuyd/Q5wVgW9sXEzSOqQ71hkvE8wAADDI0Mw2ZYDHaVfMhUBPfHlIdaPwZNQJq/LwpRxW4Q4GSjKDz+W6IlojKRBxhggKEHQ8n3/Xj0GwO8rqte3u9n7way9hHeMrWTribviwdvcVQeR1/wit9JGGCAQYYtV8XM5AtM1ZipqNgPuv+828x9seoWR3ZqAQMMMBhkGHNI6eqqYM22b9Mz3l6DEZWYsC8Wz82zXwsYYIDBIINpVyXsZVNUdTXYVaJH12rIvhibhBOZRH7R7wMMMMBgk2HAP8Ez5qz7g4QXXfBdZYHnN8mRy3J/t/FWbt4Jqm3bnj/f0+FZeC9QCzsL1KJl4fFxVacXXPta4Or/WTqeterzf5N62wjtBhMPbW7eRf93gwEGGBZhwFX1NTDkqshVt7942qDfY989t7AvwgADDDDEA1fVPncng0kMhRfwZmelW9gXYYABBhjigasanl6vK+8p9QwRUbkN5G0jYr/XaWFfhAEGGGCIB65qeHo4zlb4xP2JpWMMkTG9xPXLWVG158FCLWCAAYYbM+CqDq6Sp4VS6vIcc9hVcVElnuVuLDsuDxZqAQMMMNyYAVe11iClK7m9vKHR3z+lDJHzUmkJvSO7jYV9EQYYYIAhHriq+UX8E0XhHDx/S3UmXuHgYYOoTssDDDDAAMOwwFXNLxL7YZGEq8J74Cbi9XiJ81KJG+xOzAMMMMAAw7DAVT1eR/7eYKgr7eZ7pbryDGc8DzDAAAMMYwJX9Xid2I9d+feMKJlTHl78VDyBwkgeYIABBhjGBK7q9FLBuNxOV2U/Y5gOXAUDDDAsy4CrRtVA7TMlfsJR/fXh9LVTl8gDDDDAAEOPaHDV5rVgjdxm9uecUINAPNl7RkgndZ9DMSUPMMAAAwzN0eaq2J/uXu6xjY3Eaa5KKMfCfgADDDDAYJmh3lXSPWlX2YzRriqZX25hP4ABBhhgsMzQ5Co5AOg/qm5jLUbXAFfBAAMMMPSIHnMr5PkqxgDfUXLCycJ+AAMMMMBgmaGzq4I1uOrFvfhggAEGGDpEj/NVMTPhKhhggAEGGHpEjznrh9a4lSzYWXj+fFvAYGGjFpYWqIWlBa4FhgEGGGCAwTYDrppfAxhggAEGGHKBq2CAAQYYYLDNELrqa7H2/PmejQADDDDAAEOmre4qGo1Go9lvuIpGo9Fo1huuqmwyY3Vr1mRw6ycyvLw2naEdoO4dX/s2hUFdswLDl/gKWGBQ15zMENvmhauOtiD11WvWZHDLXfa3aoa+X8gKBju16AJQzWAhD+czfImvgAUGdc3JDOkjBq6qb3V7f99UX45BPnQyw7hd/VoMsT/PZOh7jL4WwzhXtTCM2DPLGeSz3DKuamqX88RX13+d6hgsuGrQPn8tBrk8hWF6Hs73RPnymQwj3r2OQd0GV9W34ODrLycqMWJHPMrQF+MQg7rxyQzqE09mGHRsqsjDIEkUMhjJw4h/HRIM5ctnMnR/92oGuRJX1bd03s/8j+koQ1+SowyvfZvCEHvumQwj9oqKPIw7MBUyGMnDyQzly2cy9H33vgy4qrJJ5wfLJxwXKhi6fx/q8tARoI7BQh4sMPR66xYGC3k4n6F8+UyGju/ewqAC4Kqa9tq3YKXcLPGskxnUNeczuPUTGSzkwQhD+7u3M1jIw8kMX9oxejqDuuZMBvVZbj2uotFoNJrdhqtoNBqNZr3hKhqNRqNZb7iKRqPRaNZb6CoajUaj0Ww2XEWj0Wg06+1/nx8vTlMFmBUAAAAASUVORK5CYII=" alt="" /></p>
<p>&nbsp;</p>
<table border="1" cellspacing="0" cellpadding="0">
<tbody>
<tr>
<td width="110">Rentabilidades anuales (%)</td>
<td colspan="8" width="389">31/05/2012</td>
</tr>
<tr>
<td width="110"> Año</td>
<td width="50">2005</td>
<td width="50">2006</td>
<td width="46">2007</td>
<td width="53">2008</td>
<td width="50">2009</td>
<td width="54">2010</td>
<td width="47">2011</td>
<td width="38">31/05</td>
</tr>
<tr>
<td width="110">Rentabilidad %</td>
<td width="50">18,80</td>
<td width="50">32,83</td>
<td width="46">9,14</td>
<td width="53">-36,13</td>
<td width="50">32,68</td>
<td width="54">-14,90</td>
<td width="47">-10,81</td>
<td width="38">-27,10</td>
</tr>
<tr>
<td width="110">+/- Categoría</td>
<td width="50">-1,52</td>
<td width="50">0,42</td>
<td width="46">1,66</td>
<td width="53">1,92</td>
<td width="50">0,36</td>
<td width="54">-3,30</td>
<td width="47">-0,64</td>
<td width="38">-5,43</td>
</tr>
<tr>
<td width="110">+/- Índice</td>
<td width="50">-1,51</td>
<td width="50">-0,78</td>
<td width="46">-2,66</td>
<td width="53">1,39</td>
<td width="50">-6,33</td>
<td width="54">1,63</td>
<td width="47">-1,46</td>
<td width="38">-0,52</td>
</tr>
<tr>
<td width="110">% Rango en la categoría (sobre 100)</td>
<td width="50">54</td>
<td width="50">43</td>
<td width="46">35</td>
<td width="53">28</td>
<td width="50">57</td>
<td width="54">80</td>
<td width="47">68</td>
<td width="38">89</td>
</tr>
</tbody>
</table>
<p>&nbsp;</p>
<p>&nbsp;</p>
<p>&nbsp;</p>
<table border="1" cellspacing="0" cellpadding="0">
<tbody>
<tr>
<td width="111">Rentabilidades acumul. %</td>
<td colspan="3" width="286">24/06/2012</td>
</tr>
<tr>
<td width="111"> Tiempo</td>
<td width="104"> Rentabilidad</td>
<td width="94">  +/- Categoría</td>
<td width="87">  +/- Índice</td>
</tr>
<tr>
<td width="111">1 día</td>
<td width="104">-0,01</td>
<td width="94">  1,26</td>
<td width="87">1,40</td>
</tr>
<tr>
<td width="111">1 semana</td>
<td width="104">2,72</td>
<td width="94">  4,42</td>
<td width="87">5,00</td>
</tr>
<tr>
<td width="111">1 mes</td>
<td width="104">5,82</td>
<td width="94">  5,98</td>
<td width="87">5,04</td>
</tr>
<tr>
<td width="111">3 meses</td>
<td width="104">-15,91</td>
<td width="94">  -2,94</td>
<td width="87">2,13</td>
</tr>
<tr>
<td width="111">6 meses</td>
<td width="104">-17,10</td>
<td width="94">  -6,63</td>
<td width="87">3,20</td>
</tr>
<tr>
<td width="111">Año</td>
<td width="104">-17,33</td>
<td width="94">  -6,33</td>
<td width="87">3,38</td>
</tr>
<tr>
<td width="111">1 año</td>
<td width="104">-26,77</td>
<td width="94">  -6,41</td>
<td width="87">2,17</td>
</tr>
<tr>
<td width="111">3 años anualiz.</td>
<td width="104">-8,27</td>
<td width="94">  -5,63</td>
<td width="87">0,28</td>
</tr>
<tr>
<td width="111">5 años anualiz.</td>
<td width="104">-11,21</td>
<td width="94">  -0,41</td>
<td width="87">-0,01</td>
</tr>
<tr>
<td width="111">10 años anualiz.</td>
<td width="104">2,00</td>
<td width="94">  -3,39</td>
<td width="87">-1,10</td>
</tr>
</tbody>
</table>
<p>&nbsp;</p>
<table border="0" cellpadding="0">
<tbody>
<tr>
<td>Categoría: RV España</td>
</tr>
<tr>
<td>Índice: MSCI Spain NR USD</td>
</tr>
</tbody>
</table>
<p>&nbsp;</p>
<table border="1" cellspacing="0" cellpadding="0">
<tbody>
<tr>
<td width="102">Rentabilidad trimestral %</td>
<td colspan="4" width="324">31/05/2012</td>
</tr>
<tr>
<td width="102"> Año</td>
<td width="76">1er trimestre</td>
<td width="76">2º trimestre</td>
<td width="85">3er trimestre</td>
<td width="87">4º trimestre</td>
</tr>
<tr>
<td width="102">2012</td>
<td width="76">-5,40</td>
<td width="76">-</td>
<td width="85">-</td>
<td width="87">-</td>
</tr>
<tr>
<td width="102">2011</td>
<td width="76">7,83</td>
<td width="76">-1,07</td>
<td width="85">-18,95</td>
<td width="87">3,15</td>
</tr>
<tr>
<td width="102">2010</td>
<td width="76">-9,74</td>
<td width="76">-14,07</td>
<td width="85">14,67</td>
<td width="87">-4,32</td>
</tr>
<tr>
<td width="102">2009</td>
<td width="76">-12,57</td>
<td width="76">25,43</td>
<td width="85">18,76</td>
<td width="87">1,88</td>
</tr>
<tr>
<td width="102">2008</td>
<td width="76">-13,15</td>
<td width="76">-7,49</td>
<td width="85">-7,81</td>
<td width="87">-13,77</td>
</tr>
<tr>
<td width="102">2007</td>
<td width="76">3,92</td>
<td width="76">2,29</td>
<td width="85">-1,57</td>
<td width="87">4,31</td>
</tr>
</tbody>
</table>
<p>&nbsp;</p>
<p>&nbsp;</p>
<h3>Banca Cívica Avanza FI Acc</h3>
<table border="1" cellspacing="0" cellpadding="0">
<tbody>
<tr>
<td valign="top" width="102">Fondo</td>
<td valign="top" width="198">Banca Cívica Avanza FI Acc</td>
</tr>
<tr>
<td valign="top" width="102">Categoria</td>
<td valign="top" width="198">RF Diversificada Corto Plazo EUR</td>
</tr>
<tr>
<td valign="top" width="102">Indice</td>
<td valign="top" width="198">Barclays Euro Agg 1-3 Yr TR EUR</td>
</tr>
</tbody>
</table>
<p><img src="data:image/png;base64,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" alt="" /></p>
<p>&nbsp;</p>
<table border="1" cellspacing="0" cellpadding="0">
<tbody>
<tr>
<td width="110">Rentabilidades anuales (%)</td>
<td colspan="5" width="276">31/05/2012</td>
</tr>
<tr>
<td width="110"> Año</td>
<td width="58">2008</td>
<td width="57">2009</td>
<td width="57">2010</td>
<td width="47">2011</td>
<td width="57">31/05</td>
</tr>
<tr>
<td width="110">Rentabilidad %</td>
<td width="58">4,05</td>
<td width="57">2,07</td>
<td width="57">0,41</td>
<td width="47">2,02</td>
<td width="57">1,52</td>
</tr>
<tr>
<td width="110">+/- Categoría</td>
<td width="58">2,81</td>
<td width="57">-2,06</td>
<td width="57">-0,46</td>
<td width="47">1,59</td>
<td width="57">0,00</td>
</tr>
<tr>
<td width="110">+/- Índice</td>
<td width="58">-1,72</td>
<td width="57">-3,77</td>
<td width="57">-1,32</td>
<td width="47">-0,27</td>
<td width="57">-0,37</td>
</tr>
<tr>
<td width="110">% Rango en la categoría (sobre 100)</td>
<td width="58">41</td>
<td width="57">77</td>
<td width="57">54</td>
<td width="47">17</td>
<td width="57">47</td>
</tr>
</tbody>
</table>
<p>&nbsp;</p>
<table border="1" cellspacing="0" cellpadding="0">
<tbody>
<tr>
<td width="111">Rentabilidades acumul. %</td>
<td colspan="3" width="286">24/06/2012</td>
</tr>
<tr>
<td width="111"> Tiempo</td>
<td width="104"> Rentabilidad</td>
<td width="94">  +/- Categoría</td>
<td width="87">  +/- Índice</td>
</tr>
<tr>
<td width="111">1 día</td>
<td width="104">0,01</td>
<td width="94">  0,03</td>
<td width="87">0,10</td>
</tr>
<tr>
<td width="111">1 semana</td>
<td width="104">-0,01</td>
<td width="94">  -0,08</td>
<td width="87">-0,17</td>
</tr>
<tr>
<td width="111">1 mes</td>
<td width="104">-0,04</td>
<td width="94">  -0,10</td>
<td width="87">0,06</td>
</tr>
<tr>
<td width="111">3 meses</td>
<td width="104">0,39</td>
<td width="94">  0,31</td>
<td width="87">0,70</td>
</tr>
<tr>
<td width="111">6 meses</td>
<td width="104">1,50</td>
<td width="94">  -0,61</td>
<td width="87">-0,72</td>
</tr>
<tr>
<td width="111">Año</td>
<td width="104">1,45</td>
<td width="94">  -0,51</td>
<td width="87">-0,56</td>
</tr>
<tr>
<td width="111">1 año</td>
<td width="104">1,86</td>
<td width="94">  -0,26</td>
<td width="87">-1,70</td>
</tr>
<tr>
<td width="111">3 años anualiz.</td>
<td width="104">1,59</td>
<td width="94">  -0,74</td>
<td width="87">-1,22</td>
</tr>
<tr>
<td width="111">5 años anualiz.</td>
<td width="104">-</td>
<td width="94">  -</td>
<td width="87">-</td>
</tr>
<tr>
<td width="111">10 años anualiz.</td>
<td width="104">-</td>
<td width="94">  -</td>
<td width="87">-</td>
</tr>
</tbody>
</table>
<p>&nbsp;</p>
<table border="0" cellpadding="0">
<tbody>
<tr>
<td>Categoría: RF Diversificada Corto Plazo EUR</td>
</tr>
<tr>
<td>Índice: Barclays Euro Agg 1-3 Yr TR EUR</td>
</tr>
</tbody>
</table>
<p>&nbsp;</p>
<table border="1" cellspacing="0" cellpadding="0">
<tbody>
<tr>
<td width="102">Rentabilidad trimestral %</td>
<td colspan="4" width="324">31/05/2012</td>
</tr>
<tr>
<td width="102"> Año</td>
<td width="85">1er trimestre</td>
<td width="76">2º trimestre</td>
<td width="76">3er trimestre</td>
<td width="87">4º trimestre</td>
</tr>
<tr>
<td width="102">2012</td>
<td width="85">1,11</td>
<td width="76">-</td>
<td width="76">-</td>
<td width="87">-</td>
</tr>
<tr>
<td width="102">2011</td>
<td width="85">1,06</td>
<td width="76">0,60</td>
<td width="76">0,06</td>
<td width="87">0,29</td>
</tr>
<tr>
<td width="102">2010</td>
<td width="85">0,26</td>
<td width="76">-0,15</td>
<td width="76">0,37</td>
<td width="87">-0,08</td>
</tr>
<tr>
<td width="102">2009</td>
<td width="85">0,77</td>
<td width="76">0,46</td>
<td width="76">0,63</td>
<td width="87">0,19</td>
</tr>
<tr>
<td width="102">2008</td>
<td width="85">0,72</td>
<td width="76">0,87</td>
<td width="76">1,09</td>
<td width="87">1,31</td>
</tr>
</tbody>
</table>
<p>&nbsp;</p>
<h3>Banca Cívica Confianza FI Acc</h3>
<table border="1" cellspacing="0" cellpadding="0">
<tbody>
<tr>
<td valign="top" width="92">Fondo</td>
<td valign="top" width="208">Banca Cívica Confianza FI Acc</td>
</tr>
<tr>
<td valign="top" width="92">Categoria</td>
<td valign="top" width="208">RF Diversificada Corto Plazo EUR</td>
</tr>
<tr>
<td valign="top" width="92">Indice</td>
<td valign="top" width="208">Barclays Euro Agg 1-3 Yr TR EUR</td>
</tr>
</tbody>
</table>
<p>&nbsp;</p>
<p><img 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" alt="" /></p>
<table border="1" cellspacing="0" cellpadding="0">
<tbody>
<tr>
<td width="110">Rentabilidades anuales (%)</td>
<td colspan="5" width="247">31/05/2012</td>
</tr>
<tr>
<td width="110"> Año</td>
<td width="49">2008</td>
<td width="47">2009</td>
<td width="47">2010</td>
<td width="47">2011</td>
<td width="57">31/05</td>
</tr>
<tr>
<td width="110">Rentabilidad %</td>
<td width="49">3,74</td>
<td width="47">1,51</td>
<td width="47">-0,31</td>
<td width="47">1,69</td>
<td width="57">1,58</td>
</tr>
<tr>
<td width="110">+/- Categoría</td>
<td width="49">2,50</td>
<td width="47">-2,62</td>
<td width="47">-1,18</td>
<td width="47">1,25</td>
<td width="57">0,06</td>
</tr>
<tr>
<td width="110">+/- Índice</td>
<td width="49">-2,03</td>
<td width="47">-4,33</td>
<td width="47">-2,04</td>
<td width="47">-0,61</td>
<td width="57">-0,32</td>
</tr>
<tr>
<td width="110">% Rango en la categoría (sobre 100)</td>
<td width="49">47</td>
<td width="47">82</td>
<td width="47">77</td>
<td width="47">28</td>
<td width="57">46</td>
</tr>
</tbody>
</table>
<p>&nbsp;</p>
<table border="1" cellspacing="0" cellpadding="0">
<tbody>
<tr>
<td width="111">Rentabilidades acumul. %</td>
<td colspan="3" width="286">24/06/2012</td>
</tr>
<tr>
<td width="111"> Año</td>
<td width="104"> Rentabilidad</td>
<td width="94">  +/- Categoría</td>
<td width="87">  +/- Índice</td>
</tr>
<tr>
<td width="111">1 día</td>
<td width="104">0,01</td>
<td width="94">  0,04</td>
<td width="87">0,16</td>
</tr>
<tr>
<td width="111">1 semana</td>
<td width="104">-0,22</td>
<td width="94">  -0,29</td>
<td width="87">-0,23</td>
</tr>
<tr>
<td width="111">1 mes</td>
<td width="104">-0,56</td>
<td width="94">  -0,61</td>
<td width="87">-0,31</td>
</tr>
<tr>
<td width="111">3 meses</td>
<td width="104">-0,49</td>
<td width="94">  -0,58</td>
<td width="87">0,00</td>
</tr>
<tr>
<td width="111">6 meses</td>
<td width="104">1,25</td>
<td width="94">  -0,87</td>
<td width="87">-0,82</td>
</tr>
<tr>
<td width="111">Año</td>
<td width="104">1,22</td>
<td width="94">  -0,74</td>
<td width="87">-0,63</td>
</tr>
<tr>
<td width="111">1 año</td>
<td width="104">1,57</td>
<td width="94">  -0,54</td>
<td width="87">-1,82</td>
</tr>
<tr>
<td width="111">3 años anualiz.</td>
<td width="104">1,07</td>
<td width="94">  -1,26</td>
<td width="87">-1,67</td>
</tr>
<tr>
<td width="111">5 años anualiz.</td>
<td width="104">-</td>
<td width="94">  -</td>
<td width="87">-</td>
</tr>
<tr>
<td width="111">10 años anualiz.</td>
<td width="104">-</td>
<td width="94">  -</td>
<td width="87">-</td>
</tr>
</tbody>
</table>
<p>&nbsp;</p>
<table border="0" cellpadding="0">
<tbody>
<tr>
<td>Categoría: RF Diversificada Corto Plazo EUR</td>
</tr>
<tr>
<td>Índice: Barclays Euro Agg 1-3 Yr TR EUR</td>
</tr>
</tbody>
</table>
<p>&nbsp;</p>
<table border="1" cellspacing="0" cellpadding="0">
<tbody>
<tr>
<td width="102">Rentabilidad trimestral %</td>
<td colspan="4" width="333">31/05/2012</td>
</tr>
<tr>
<td width="102"> Año</td>
<td width="85">1er trimestre</td>
<td width="85">2º trimestre</td>
<td width="76">3er trimestre</td>
<td width="87">4º trimestre</td>
</tr>
<tr>
<td width="102">2012</td>
<td width="85">1,78</td>
<td width="85">-</td>
<td width="76">-</td>
<td width="87">-</td>
</tr>
<tr>
<td width="102">2011</td>
<td width="85">0,93</td>
<td width="85">0,43</td>
<td width="76">-0,10</td>
<td width="87">0,42</td>
</tr>
<tr>
<td width="102">2010</td>
<td width="85">0,12</td>
<td width="85">-0,34</td>
<td width="76">0,11</td>
<td width="87">-0,20</td>
</tr>
<tr>
<td width="102">2009</td>
<td width="85">0,66</td>
<td width="85">0,31</td>
<td width="76">0,46</td>
<td width="87">0,08</td>
</tr>
<tr>
<td width="102">2008</td>
<td width="85">0,88</td>
<td width="85">0,79</td>
<td width="76">0,93</td>
<td width="87">1,09</td>
</tr>
</tbody>
</table>
<p><iframe width="560" height="315" src="http://www.youtube.com/embed/lvfGAOHxlHg" frameborder="0" allowfullscreen></iframe></p>
]]></content:encoded>
			<wfw:commentRss>http://todofondosdeinversion.com/rentabilidad-fondos-de-inversion-banco-civica/feed/</wfw:commentRss>
		<slash:comments>0</slash:comments>
		</item>
		<item>
		<title>Banca Cívica Premium Rendimiento II</title>
		<link>http://todofondosdeinversion.com/banca-civica-premium-rendimiento-ii/</link>
		<comments>http://todofondosdeinversion.com/banca-civica-premium-rendimiento-ii/#comments</comments>
		<pubDate>Sat, 05 Mar 2011 13:11:42 +0000</pubDate>
		<dc:creator>viviana</dc:creator>
				<category><![CDATA[Fondos Banca Civica]]></category>
		<category><![CDATA[Garantizados]]></category>
		<category><![CDATA[Banca Cívica]]></category>
		<category><![CDATA[fondo de inversion]]></category>
		<category><![CDATA[fondo garantizado]]></category>
		<category><![CDATA[garantizado Renta Fija]]></category>
		<category><![CDATA[Premium Rendimiento II]]></category>

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		<description><![CDATA[Banca Cívica, el grupo de cajas formado por Caja Navarra, Caja Burgos, CajaCanarias y Cajasol, ha lanzado al mercado un [...]]]></description>
				<content:encoded><![CDATA[<p style="text-align: center;"><img class="alignnone" src="http://www.bancacivica.es/sites/default/themes/banca_civica/logo.png" alt="" width="146" height="75" /></p>
<p><strong>Banca Cívica</strong>, el grupo de cajas formado por Caja Navarra, Caja Burgos, CajaCanarias y Cajasol, ha lanzado al mercado un <strong>nuevo fondo de inversión <a href="http://todofondosdeinversion.com/mejores-fondos-de-inversion-garantizados/">garantizado de rendimiento fijo</a></strong><a href="http://todofondosdeinversion.com/mejores-fondos-de-inversion-garantizados/"> </a>que ofrece una remuneración de <strong>hasta el 3,24% TAE</strong>.</p>
<p>Se trata del fondo <strong>Banca Cívica Premium Rendimiento II</strong> el cual le <strong>garantiza el 100% del capital a vencimiento</strong>, el 5 de mayo de 2014,<strong> mas una <a href="http://depositosaltarentabilidad.com">rentabilidad </a>que se obtiene mediante cupones anuales</strong>, y que dependerá del importe invertido por el cliente.</p>
<p>De esta forma<strong>, para inversiones inferiores a 500.000 euros el rendimiento mínimo será del 3% TAE</strong>, mientras que <strong>a partir de dicho importe</strong>, la rentabilidad mínima garantizada a vencimiento es del <strong>3.24% TAE</strong>.</p>
<p>En este caso la entidad <strong>no ha fijado una inversión mínima</strong>, con lo cual podra contratarlo desde solo 1 euro, y posee las siguientes <strong><a href="http://www.mejoresprestamos.com.es/prestamos-sin-comisiones/ ">comisiones</a></strong>:</p>
<ul>
<li><a href="http://gestionpyme.com">Gestión</a>: 1,05%</li>
<li>Deposito: 0,05% hasta el 03/05/11, 0,15% desde el 04/05/11</li>
<li>Suscripción: 3% primer año (desde el 04/05/11), 2% en el segundo año y 1% último año</li>
<li>Reembolso: 3% primer año (desde el 04/05/11), 2% en el segundo año y 1% último año</li>
</ul>
<p>Su contratación está abierta <strong>hasta el 3 mayo de 2011</strong> o hasta agotar la emisión de 120 millones de euros.</p>
<p><a href="http://www.bancacivica.es/productos/fondos-de-inversion/banca-civica-premium-rendimiento-ii-fi-pr-554">Más Información</a></p>
<p><a href="http://todofondosdeinversion.com/wp-content/tresymedio-cerdos4.jpg"><img class="alignnone size-full wp-image-3000" title="tresymedio cerdos" src="http://todofondosdeinversion.com/wp-content/tresymedio-cerdos4.jpg" alt="" width="235" height="44" /></a></p>
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