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            <Attribute name="title">क्रमित युग्म क्या होते हैं? (What are ordered pairs?)</Attribute>
            <Attribute name="description">Before we begin the unit, let&#39;s discuss an important question - What are ordered pairs? They are pairs of objects put in a specific order. We discuss examples of situations where order matters from non-math world as well as the math world. We also take note of the notation used to represent ordered pairs before solving a worked example on the same.</Attribute>
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            <Attribute name="description">What is a Cartesian product? Does it have anything to do with ordered pairs? How do we find the number of elements? And does order of multiplication matter? We&#39;ll cover all of this in this video. We&#39;ll also solve a few example problems to strengthen our concepts for this topic.</Attribute>
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            <video:description>What is a Cartesian product? Does it have anything to do with ordered pairs? How do we find the number of elements? And does order of multiplication matter? We&#39;ll cover all of this in this video. We&#39;ll also solve a few example problems to strengthen our concepts for this topic.</video:description>
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            <Attribute name="description">We&#39;ve discussed what ordered pairs are. In this video, we&#39;ll expand that idea to triplets. We&#39;ll learn how to find the cartesian product of three sets. We&#39;ll also look at the geometrical significance of double and triple products of R.</Attribute>
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            <Attribute name="description">In this worked example, we&#39;re given AxB and we need to figure out A and B. We&#39;ll leverage the key principle of ordered pairs here - that the elements of the cartesian product pick elements from individual sets in order. For AxB, first elements will always be picked from A and the second elements will always be picked from B.</Attribute>
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            <video:description>In this worked example, we&#39;re given AxB and we need to figure out A and B. We&#39;ll leverage the key principle of ordered pairs here - that the elements of the cartesian product pick elements from individual sets in order. For AxB, first elements will always be picked from A and the second elements will always be picked from B.</video:description>
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            <Attribute name="description">In this worked example, we solve a problem involving set operations of cartesian product of sets. We first find intersection and union of sets and then find intersection and union of cross product of sets.</Attribute>
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            <Attribute name="description">In this video, we&#39;re playing the role of a detective and using our knowledge of cartesian products to determine what&#39;s missing. We&#39;ll leverage the key principle: Cartesian product has elements that are ordered pairs. The first element is always picked from the first set and the second element is always picked from the second set.</Attribute>
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