The daily demand for a particular item at a hardware store is normally distributed, with an average of $200$ and a standard deviation of $12$ units. The store manager is willing to accept a $9\%$ risk of stockout during the lead time, which is constant at $5$ days.

Write your final answer only $($without intermediate steps$)$ for the fill$-$in$-$the$-$blank questions.

Question $27(4$ points$)$

Question $27$ options:

The service level that the store manager wants to maintain $=$

$.$ Round the final answer to two decimal places, e$.$g$.,0\mathrm{.}12,$ when necessary.

Question $28(4$ points$)$

Question $28$ options:

The appropriate value of Z $($i$.$e$.,$ the number of standard normal deviations$)=$

$.$ Round the final answer to two decimal places, e$.$g$.,0\mathrm{.}12,$ when necessary.

Question $29(4$ points$)$

Question $29$ options:

Safety stock $=$

units. Round the final answer $($if it is not an integer$)$ to the nearest integer.

Question $30(4$ points$)$

Question $30$ options:

Expected demand during lead time $=$

$.$ Round the final answer $($if it is not an integer$)$ to the nearest integer.

Question $31(4$ points$)$

Question $31$ options:

Reorder point $=$

units. Round the final answer $($if it is not an integer$)$ to the nearest integer.