Vectors can be multiplied in two different ways, namely, scalar product or dot product in which the result is a scalar, and vector product or cross product in which the result is a vector. The dot product of two

I have seen a video from 3 Blue 1 Brown and it was easy to understand. However can you explain how can we add two vectors in this scenario?

The thing we really care about is solving systems of linear equations, not solving vector equations. The whole point of vector equations is that they give us a different, and more geometric, way of viewing systems of linear equations. How can we approach this to get the solution?

Area of a parallelogram is the product of its base and height.

The thing we really care about is solving systems of linear equations, not solving vector equations. The whole point of vector equations is that they give us a different, and more geometric, way of viewing systems of linear equations. How can we approach this to get the solution?

Vectors can be multiplied in two different ways, namely, scalar product or dot product in which the result is a scalar, and vector product or cross product in which the result is a vector. The dot product of two