Consider the following function.

def foo$($n$)$:

if $n0$ :

return $n$

elif $n2==0$ :

return foo $(2**n)$

else:

return foo $(n-5)$

Which of the following statements is True about the function foo?

Select one:

This function satisfies all conditions required of recursion.

This function has $3$ base cases.

This function has no base case.

This function will not always move towards a base case.