please answer in python

7. Zeta(3) Fors > 1, the Reimann zeta function is given by the convergent series 1 1 1 is +7 + In the Series notebook, we calculated that (2) = Now we will approximate 6(3) Let bn = 34. Then 5(3) = 2n=bn. Define the partial sum and remainder * = a, un = Z. For n large enough, find indices 1n) and u(n) such that al(n) 0 and returns a pair consisting of a lower bound L and an upper bound U for $(3) such that U-L 1, the Reimann zeta function is given by the convergent series 1 1 1 is +7 + In the Series notebook, we calculated that (2) = Now we will approximate 6(3) Let bn = 34. Then 5(3) = 2n=bn. Define the partial sum and remainder * = a, un = Z. For n large enough, find indices 1n) and u(n) such that al(n) 0 and returns a pair consisting of a lower bound L and an upper bound U for $(3) such that U-L