The pattern above will continue for all values of the harmonic sequence.
Will a destination point be reached for any value of θ where 0 ≤ θ < 2𝜋?
(I know it won’t for θ = 0)
Is there a function which contains the set of all destination points?
In the following equation:
$$g'(x) = f'\left( x + \frac{c f'(x)}{\sqrt{ 1 + f'(x)^2 }} \right)$$
find $g(x)$ with respect to $f(x)$ where $c$ is any constant.