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            <Attribute name="description">In this video, we familiarise ourselves with the formula for cross product of vectors. We look at a few scenarios and special cases. We then look at cross products of unit vectors along the axes. </Attribute>
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            <video:description>In this video, we familiarise ourselves with the formula for cross product of vectors. We look at a few scenarios and special cases. We then look at cross products of unit vectors along the axes. </video:description>
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            <Attribute name="description">In this video, we learn how to take cross product of two vectors which are given in component form. We first find the cross product using the determinant formula and then understand where the determinant formula comes from. We then also figure out why the distributive property of cross product makes sense using determinants.</Attribute>
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            <video:description>In this video, we learn how to take cross product of two vectors which are given in component form. We first find the cross product using the determinant formula and then understand where the determinant formula comes from. We then also figure out why the distributive property of cross product makes sense using determinants.</video:description>
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            <Attribute name="description">In this video we try to find vectors perpendicular to a pair of given vectors. Since cross products give exactly this, we take the cross product of given vectors. Additionally, if we want to find the unit vectors, we divide the cross product by its magnitude. We also solve a problem where the dot product of the perpendicular is given and we have to find the missing vector. Note - in general, there are two vectors perpendicular to two given vectors - both opposite of each other.</Attribute>
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            <video:description>In this video we try to find vectors perpendicular to a pair of given vectors. Since cross products give exactly this, we take the cross product of given vectors. Additionally, if we want to find the unit vectors, we divide the cross product by its magnitude. We also solve a problem where the dot product of the perpendicular is given and we have to find the missing vector. Note - in general, there are two vectors perpendicular to two given vectors - both opposite of each other.</video:description>
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            <Attribute name="description">In this video, we derive the formula for the area of a parallelogram using the cross product. We then solve problems where we use the formula to find the area of a triangle, a parallelogram, and a rectangle. In all these problems (except the last one), we first find the vectors representing the adjacent sides, then find their cross product, and then take its magnitude to get to the area. For the last one, we leverage our visualization skills.</Attribute>
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            <Attribute name="description">In this video, we test our fundamentals on dot and cross product by answering some conceptual questions. Some examples of the questions discussed in this video include: &#xA;&#xA;If one vector is zero, what can we say about the other vector?&#xA;Are vectors zero when dot product is zero?&#xA;Are vectors zero when cross product is zero?&#xA;When are both the products equal?</Attribute>
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            <Attribute name="description">In this video, we solve problems that apply dot product of vectors. In the first problem, we&#39;re given information about the magnitudes of the vectors and their perpendicularity. We&#39;re asked to find the magnitude of sum of these vectors. In the second problem, we&#39;re given the sum and we&#39;re trying to find the sum of pairwise products. In the final problem, we&#39;re given two vectors and we&#39;re asked to break the second one into two parts - one perpendicular and the other parallel to the first one.</Attribute>
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