Let $X\rightarrow Y$ be a $\mathbb{A}^n$ fibration.
If Y is affine does it imply that X is affine or quasi-affine? Is it locally trivial?
Let $X\rightarrow Y$ be a $\mathbb{A}^n$ fibration.
If Y is affine does it imply that X is affine or quasi-affine? Is it locally trivial?