Is it possible to get an abosolute perfect sphere?

Hmm ok.. I see what you're saying but i'm still not completely convinced.
Since we can never know the position of the electron and its speed, things approaching the orbital will act in a way caused by the orbital of the electron. if the electron orbital was not spherical they would react in a different way. So they objects are interacting with the "sphere". I realise that the sphere is not physical but its shape still plays a role in how other things behave. If it was theoretical then it wouldn't make a difference.

Lol sorry you guys are probably all like degree level chemsitry so I'm sure your right but could you explain why?

Of course this is not a sphere of matter but a sphere of like force or electronegativeness or something like that haha, don't know what the proper term is.. but it is still a perfect sphere?

Nah I am doing A2 chemistry but that doesn't matter anyway.

Orbitals are just theoretical probability clouds of where you are most like to find an electron.
One electron "orbiting" a Hydrogen nucleus can theoretically be found anywhere in the universe.

Welcome to the weird world of quantum physics

Sub atomic particles are supposedly point-like, i.e. they are zero dimensional. This is not the same as perfectly spherical, as a sphere is a 3d geometrical object. The only perfect sphere is one that exists as an abstract mathematical object, because in reality trying to build such an object would always fail due to quantum mechanics (specifically the uncertainty principle).

The argument is as follows:

Uncertainty principle is $\delta x \delta p > \frac{h}{2\pi}$
where x = position of particle, p = momentum and h = Planck's constant and $\delta$ is the uncertainty on these measurements.

To get a perfect sphere would require perfect placement of each atom constructing it, i.e. there could be no uncertainty on the positions of the atoms. This implies $\delta x = 0$. The uncertainty principle then requires that the momentum of the atoms constructing it is completely undefined i.e. $\delta p = \infty$

Constructing a sphere at the atomic level would require atoms to be bound chemically together; in other words trapped in some kind of electrostatic potential well. A momentum state with infinite uncertainty can tunnel through any finite potential barrier, making it impossible to contain in practice.

This means that the act of placing a particle infinitly precisely (as is required to construct a perfect sphere) makes it physically impossible to contain this particle, meaning such a sphere would never be able to be constructed.

Circular reasoning?