The angle between component of a vecter Ax and Ay is

Answer 1

not well-defined as it depends on the orientation of the vector. However, if we assume that the vector is in the Cartesian coordinate system, then the angle between the x-component and y-component can be found using trigonometry.

Let's say that the vector is given as v = (x,y). The x-component, Ax, is simply the x-coordinate of the vector, which is x. Similarly, the y-component, Ay, is the y-coordinate of the vector, which is y.

Now, we can find the angle, θ, between Ax and Ay by using the trigonometric formula:

tan(θ) = Ay / Ax

This gives us:

θ = tan⁻¹ (Ay / Ax)

So, if we know the x and y components of a vector in the Cartesian coordinate system, we can find the angle between the x-component and y-component using the above formula.