The formula for calculating the electrical potential inside a sphere using integration is V = k * Q * (1/r - 1/R), where V is the potential, k is Coulomb's constant, Q is the charge of the sphere, r is the distance from the center of the sphere, and R is the radius of the sphere.
The electrical potential inside a sphere using integration takes into account the contribution of all the charges within the sphere, whereas the potential outside the sphere only takes into account the charge on the surface of the sphere.
Yes, the electrical potential inside a sphere using integration can be negative. This can occur if the charge on the sphere is negative or if the distance from the center of the sphere is larger than the radius of the sphere.
As the distance from the center of the sphere increases, the electrical potential inside the sphere decreases. This is because the potential is inversely proportional to the distance from the center of the sphere.
No, the electrical potential inside a sphere using integration is not affected by the shape of the sphere as long as the charge is uniformly distributed within the sphere. The only factors that affect the potential are the charge and distance from the center of the sphere.