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	<title>Home Schooling &#187; Maths</title>
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		<title>CBSE Class 12 &#8211; Maths, Physics, Biology, Chemisrty,Commerce, Computer</title>
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		<pubDate>Fri, 15 Jan 2021 15:37:25 +0000</pubDate>
		<dc:creator>dayat</dc:creator>
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		<category><![CDATA[Maths]]></category>
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		<description><![CDATA[CBSE CLASS 12 We provides world class E-learning content for CBSE Class 12 students which help them to learn their Subjects in easiest way and in animated form. We focus on student&#8217;s problems and to provide solutions in best possible way.We are covering all courses related to CBSE Class 12 Physics Maths Chemistry Biology Commerce [...]]]></description>
			<content:encoded><![CDATA[<p>CBSE CLASS 12</p>
<p>We provides world class E-learning content for CBSE Class 12 students which help them to learn their Subjects in easiest way and in animated form. We focus on student&#8217;s problems and to provide solutions in best possible way.We are covering all courses related to CBSE Class 12</p>
<p>        Physics<br />
        Maths<br />
        Chemistry<br />
        Biology<br />
        Commerce<br />
        Computer Science</p>
<p>We also provide Sample papers, solutions, articles on important topics and other study materials as per latest syllabus of &#8220;CBSE&#8221; Board for class 11th and 12th.</p>
<p>We have 3D animation videos, presentations, samples and documents based latest guidelines of CBSE Board with the features like simulation.</p>
<p>Our team has developed the content in such a way that its become interesting and easy to learn for students online and as well as offline.</p>
<p>Our focus is on giving exact and productive solutions, so that students could gain effective points/marks in cost-effective time.</p>
<p>We are offering more courses for CBSE Class 11, CBSE Class 10, CBSE Class 9 and CBSE Classes 1-8.</p>
<p>Online and Offline solutions for cbse class 12 maths<br />
cbse class 12 maths &#8211; We are providing solutions for maths and other subjects.</p>
<p>We are following modern technology to tech and guide our students.</p>
<p>We provide demo videos to students, so that they can judge the content before purchasing.</p>
<p>Few Concepts in details</p>
<p>(Note: To understand the concept clearly, watch our respective 3D animated videos while reading this article as the illustrations are based on that.)</p>
<p>Function</p>
<p>Objective:</p>
<p>In this session we will understand the concept of a function. We have plotted points on a graph paper. The points are given by their co-ordinates. (4, 5), (-5, 4), (-3.5, -4) etc.</p>
<p>We know that the first number gives us the x-coordinate that is, the distance from origin along x-axis and the second number gives us the y- coordinate that is, the distance from origin along y &#8211; axis. It is for this reason that if we change the order of numbers, we get a different point. (4, 5) and (5, 4) are two different points. Such an arrangement of pair of numbers where order is to be retained is called an ordered pair.</p>
<p>The cross product of two sets, AxB = {(a, b) I a e A and b e B} To explore all possibilities let us have two sets. Set A with five robots and set B with seven bikes.</p>
<p>Now we pair a robot with the bike matching its color.</p>
<p>Case I:Green robot with Green bike. Blue robot with Blue bike etc. In this case we find that each robot has only one bike to itself.</p>
<p>Case 2: Let the bike with orange color be replaced with a bike of light green color.</p>
<p>Now we find that the robot with Orange color does not have a bike to itself.</p>
<p>Case 3:Take the bikes of light green and purple color and replaced them with orange colored bikes. Matching the sets again.</p>
<p>Now we find that the Orange colored robot has two bikes to itself. Thus we observe that in the first case each robot from set A has a bike to itself, and there are 2 spare bikes. In the second case there is a robot without a matching bike and finally in the third case we have a robot that has more than one matching bike. These conditions lead us to the definition of a function.</p>
<p>A function is a subset of the cross product of two non-empty sets A and B such that every element of set A has a unique image in set B.</p>
<p>The function is represented by small letters, for example, Function f:A->B. Set A is called Domain and set B Co domain. This further implies that no element of A can have more than one image in B. And also there should not be any element of A which does not have an image in B.Mathematically it implies that no two ordered pairs will have the same first element.</p>
<p>Find More Searches</p>
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