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		<title>www.vkumarclasses.ucoz.com</title>
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			<title>teachers day</title>
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			<pubDate>Tue, 11 Sep 2012 18:40:05 GMT</pubDate>
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			<title>teachars day</title>
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			<pubDate>Tue, 11 Sep 2012 17:38:00 GMT</pubDate>
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			<title>teachars day</title>
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			<pubDate>Tue, 11 Sep 2012 17:37:07 GMT</pubDate>
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			<title>A COMPLETE SOLUTION FOR SCIENCE</title>
			<description>&lt;u&gt;&lt;b&gt;&lt;font size=&quot;7&quot;&gt;&lt;font face=&quot;Arial Black&quot;&gt;&lt;font color=&quot;#800000&quot;&gt;V KUMAR CLASSES A CONCEPTUAL STUDY PLACE&lt;/font&gt;&lt;br&gt;&lt;/font&gt;&lt;/font&gt;&lt;/b&gt;&lt;/u&gt;</description>
			<content:encoded>&lt;u&gt;&lt;b&gt;&lt;font size=&quot;7&quot;&gt;&lt;font face=&quot;Arial Black&quot;&gt;&lt;font color=&quot;#800000&quot;&gt;V KUMAR CLASSES A CONCEPTUAL STUDY PLACE&lt;/font&gt;&lt;br&gt;&lt;/font&gt;&lt;/font&gt;&lt;/b&gt;&lt;/u&gt;</content:encoded>
			<link>https://vkumarclasses.ucoz.com/news/a_complete_solution_for_science/2012-08-17-8</link>
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			<pubDate>Thu, 16 Aug 2012 22:50:44 GMT</pubDate>
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			<title>v kumar</title>
			<description>&lt;h3 class=&quot;post-title entry-title&quot;&gt;
&lt;a href=&quot;http://manishbhadoria.blogspot.in/2010/03/most-crucial-phase.html&quot;&gt;The Most Crucial Phase&lt;/a&gt;
&lt;/h3&gt;
&lt;div class=&quot;post-header&quot;&gt;

&lt;/div&gt;

&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot;&gt;&lt;div style=&quot;color: #ffe599; text-align: right;&quot;&gt;.&lt;/div&gt;&lt;a href=&quot;http://3.bp.blogspot.com/-wKx1AQnol6c/TZfYXUf71QI/AAAAAAAAAZY/skH2nkFzofk/s1600/swati-sharma.png&quot; style=&quot;clear: right; float: right; margin-bottom: 1em; margin-left: 1em;&quot;&gt;&lt;img src=&quot;http://3.bp.blogspot.com/-wKx1AQnol6c/TZfYXUf71QI/AAAAAAAAAZY/skH2nkFzofk/s320/swati-sharma.png&quot; border=&quot;0&quot; height=&quot;320&quot; width=&quot;268&quot;&gt;&lt;/a&gt;Classes
 IX and X mark the most important phase in a student&apos;s life. The 
performance in the Board classes could well determine the future of a 
student - from securing a stream of choice to admission in the right 
career institute.&lt;br&gt;
&lt;br&gt;
What a student now needs more than anything else is the best possible 
start in life. something that can not only aid in coping with intense 
academic pre...</description>
			<content:encoded>&lt;h3 class=&quot;post-title entry-title&quot;&gt;
&lt;a href=&quot;http://manishbhadoria.blogspot.in/2010/03/most-crucial-phase.html&quot;&gt;The Most Crucial Phase&lt;/a&gt;
&lt;/h3&gt;
&lt;div class=&quot;post-header&quot;&gt;

&lt;/div&gt;

&lt;div dir=&quot;ltr&quot; style=&quot;text-align: left;&quot;&gt;&lt;div style=&quot;color: #ffe599; text-align: right;&quot;&gt;.&lt;/div&gt;&lt;a href=&quot;http://3.bp.blogspot.com/-wKx1AQnol6c/TZfYXUf71QI/AAAAAAAAAZY/skH2nkFzofk/s1600/swati-sharma.png&quot; style=&quot;clear: right; float: right; margin-bottom: 1em; margin-left: 1em;&quot;&gt;&lt;img src=&quot;http://3.bp.blogspot.com/-wKx1AQnol6c/TZfYXUf71QI/AAAAAAAAAZY/skH2nkFzofk/s320/swati-sharma.png&quot; border=&quot;0&quot; height=&quot;320&quot; width=&quot;268&quot;&gt;&lt;/a&gt;Classes
 IX and X mark the most important phase in a student&apos;s life. The 
performance in the Board classes could well determine the future of a 
student - from securing a stream of choice to admission in the right 
career institute.&lt;br&gt;
&lt;br&gt;
What a student now needs more than anything else is the best possible 
start in life. something that can not only aid in coping with intense 
academic pressures, but also help in competing with others. Above all, 
each student deserves to be looked upon as the individual that he or she
 is, and not as just another face in a class.&lt;br&gt;
&lt;br&gt;
Basically all children are good and have potential to do well, provided 
their hidden qualities are recognised, appreciated, crafted and polished
 in a manner, which suits them most at personal level.&lt;br&gt;
&lt;br&gt;
That&apos;s precisely where the Interactions&apos; Classroom Coaching Program 
comes in. It is a scientifically designed program that comprehensively 
prepares the student in the subjects of Mathematics and Science, keeping
 in mind his or her unique strengths and weaknesses at every step.&lt;br&gt;
&lt;br&gt;
Success in exams is the result of knowledge, speed and the ability to 
write precise and yet correct answers. The Interactions&apos; Classroom 
Coaching Program systematically builds your strengths in these three 
areas, offering you one-stop total preparation.&lt;br&gt;
&lt;br&gt;
We use a systematic approach that combines classroom learning, extensive
 practice, regular testing and insightful feedback, and technology 
assisted learning services to deliver better results.&lt;/div&gt;</content:encoded>
			<link>https://vkumarclasses.ucoz.com/news/v_kumar/2012-08-17-7</link>
			<dc:creator>chandan</dc:creator>
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			<pubDate>Thu, 16 Aug 2012 21:55:41 GMT</pubDate>
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			<title>v kumar</title>
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			<link>https://vkumarclasses.ucoz.com/news/v_kumar/2012-08-17-6</link>
			<dc:creator>chandan</dc:creator>
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			<pubDate>Thu, 16 Aug 2012 21:50:13 GMT</pubDate>
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			<title>v kumar</title>
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&quot; alt=&quot;&quot;&gt;&lt;br&gt;&lt;br&gt;100% scorer and 4th ranker in jharkhand in 2011 10th cbse board&lt;br&gt;&lt;br&gt;&lt;br&gt;
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alt=&quot;&quot;&gt;&lt;br&gt;&lt;br&gt;100% scorer and 4th ranker in jharkhand in 2011 10th cbse board&lt;br&gt;&lt;br&gt;&lt;br&gt;</content:encoded>
			<link>https://vkumarclasses.ucoz.com/news/v_kumar/2012-08-17-5</link>
			<dc:creator>chandan</dc:creator>
			<guid>https://vkumarclasses.ucoz.com/news/v_kumar/2012-08-17-5</guid>
			<pubDate>Thu, 16 Aug 2012 21:42:18 GMT</pubDate>
		</item>
		<item>
			<title>v kumar</title>
			<description>&lt;br&gt;</description>
			<content:encoded>&lt;br&gt;</content:encoded>
			<link>https://vkumarclasses.ucoz.com/news/v_kumar/2012-08-17-4</link>
			<dc:creator>chandan</dc:creator>
			<guid>https://vkumarclasses.ucoz.com/news/v_kumar/2012-08-17-4</guid>
			<pubDate>Thu, 16 Aug 2012 20:28:27 GMT</pubDate>
		</item>
		<item>
			<title>v kumar</title>
			<description>V KUMAR CLASSES ROCKS IN CBSE BOARD AND OUR CBSE TOPPERS ARE :-</description>
			<content:encoded>V KUMAR CLASSES ROCKS IN CBSE BOARD AND OUR CBSE TOPPERS ARE :-</content:encoded>
			<link>https://vkumarclasses.ucoz.com/news/v_kumar/2012-08-17-3</link>
			<dc:creator>chandan</dc:creator>
			<guid>https://vkumarclasses.ucoz.com/news/v_kumar/2012-08-17-3</guid>
			<pubDate>Thu, 16 Aug 2012 20:26:22 GMT</pubDate>
		</item>
		<item>
			<title>v kumar</title>
			<description>aparna jyoti - 100%&lt;br&gt;tabish islam -96%&lt;br&gt;subhash kumar -94%&lt;br&gt;nishant kumar -92%&lt;br&gt;abhijeet kumar -90%&lt;br&gt;ravindra kumar -88%&lt;br&gt;akshay gupta -88%&lt;br&gt;</description>
			<content:encoded>aparna jyoti - 100%&lt;br&gt;tabish islam -96%&lt;br&gt;subhash kumar -94%&lt;br&gt;nishant kumar -92%&lt;br&gt;abhijeet kumar -90%&lt;br&gt;ravindra kumar -88%&lt;br&gt;akshay gupta -88%&lt;br&gt;</content:encoded>
			<link>https://vkumarclasses.ucoz.com/news/v_kumar/2012-08-17-2</link>
			<dc:creator>chandan</dc:creator>
			<guid>https://vkumarclasses.ucoz.com/news/v_kumar/2012-08-17-2</guid>
			<pubDate>Thu, 16 Aug 2012 20:25:33 GMT</pubDate>
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