.

Consequently, what happens when you square a unit vector?

Since the projection of a vector on to itself leaves its magnitude unchanged, the dot product of any vector with itself is the square of that vector's magnitude. Applying this corollary to the unit vectors means that the dot product of any unit vector with itself is one.

Additionally, how do you find the vector of two vectors? Vector Product of Two Vectors

1. If you have two vectors a and b then the vector product of a and b is c.
2. c = a × b.
3. So this a × b actually means that the magnitude of c = ab sinθ where θ is the angle between a and b and the direction of c is perpendicular to a well as b.

Keeping this in view, how do I square a vector in R?

If r is a number, square(r) is a shortcut for creating a window object representing the square [0,r]×[0,r]. It is equivalent to the command owin(c(0,r),c(0,r)) . If r is a vector of length 2, then square(r) creates the square with x and y coordinates ranging from r[1] to r[2] .

Can you divide vectors?

No, in general you cannot divide one vector by another. It is possible to prove that no vector multiplication on three dimensions will be well-behaved enough to have division as we understand it.