Magnetism and Gauss's Law

State Gauss's law for magnetism.

State Gauss' law for magnetism.

The magnetic flux through each of five faces of a die (singular of dice) is given by ${\Phi }_{\mathrm{B}}=\pm 2N \mathrm{Wb}$, where $N(=1$ to $5)$ is the number of spots on the face. The flux is positive (outwards) for $N$ even and negative (inward) for $N$ odd. What is the flux through the sixth face of the die?

A Gaussian surface in the shape of a right circular cylinder with end caps has a radius of $5.60 \mathrm{cm}$  and a length of $80.0 \mathrm{cm}$ . Through one end there is an inward magnetic flux of $25.0 \mathrm{\mu Wb}$. At the other end there is a uniform magnetic field of$1.60 \mathrm{mT}$ , normal to the surface and directed outward. What are the $\left(a\right)$ magnitude and $\left(b\right)$ direction (inward or outward) of the net magnetic flux through the curved surface?

Explain the Gauss' law for magnetic fields. 

What could be the equation for Gauss' law of magnetism, if a monopole of pole strength p is enclosed by a surface?

What is Gauss's law for magnetism? What does it indicate?