Two non isotopic symplectic forms on the Torus

Question

Part 1 - How can I find two non isotopic symplectic forms on $\mathbb T^2$ ?

All I know is that the usual symplectic form on $\mathbb R^2$ can be "projected" onto $\mathbb R^2/\mathbb Z^2$ thereby giving "a" symplectic form.

Part 2 - Are these symplectic forms symplectomorphic?