For 10x12\displaystyle -{10}\le{x}\le{12} the function f\displaystyle {f} is defined by f(x)=x5(x+2)6\displaystyle {f{{\left({x}\right)}}}={x}^{{{5}}}{\left({x}+{2}\right)}^{{{6}}}

On which two intervals is the function increasing (enter intervals in ascending order)?
  to  
and
  to  


Find the region in which the function is positive:   to  


Where does the function achieve its minimum?