❖The Cross Product of Two Vectors ❖
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In this video, I cover the formula for calculating the cross product of two vectors, and provide insight into the geometric interpretation of what the cross product represents. After discussing the concept, I demonstrate a practical example of finding the cross product using determinants. Understanding the cross product is essential for many applications in vector calculus and physics, including finding the equation of a plane through three points by determining a vector that is normal to the plane.
What You Will Learn:
How to calculate the cross product of two vectors using the formula.
The geometric meaning of the cross product in terms of area and direction.
A step-by-step example of computing a cross product with determinants.
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