Hi guys we were given a set of presentations in class, and I didnt go to these two presentations and we needed to find the answer for this. If anyone could show me how to do it i would be really greatful
Given $c = 0$, $c= 1 - 0.5i$ and $c = 5$, determine which $c's$ belong in the Mandelbrot set for when $z_0 = 0$ using the equation $z_n+1 = z_n^2 + c$.
Let $\phi(x) = A(a^2 - x^2)$ if $-a < x < a$ and $0$ otherwise. Normalise $\phi$ (i.e. find A)