Your firm uses a continuous review system and operates $52$ weeks per year. One of the SKUs has the following characteristics. Refer to the standard normal table

for z$-$values.

$>-$ Demand $(D)=19,000$ units$/$year

$>-$ Ordering cost $(S)=$$$45\mathrm{.}00$ order

$>-$ Holding cost $(H)=$$$3\mathrm{.}75/$unit$/$year

$>-$ Lead time $(L)=3$ week$($s$)$

$>-$ Cycle$-$service level $=98\%$

$>-$ Demand is normally distributed, with a standard deviation of weekly demand of $95$ units.

$>-$ Current on$-$hand inventory is $1,040$ units, with no scheduled receipts and no backorders.

The item's economic order quantity is units. $($Enter your response rounded to the nearest whole number.$)$

The average time between orders is weeks. $($Enter your response rounded to two decimal places.$)$

To provide a $98$ percent cycle$-$service level, the safety stock for this item is units. $($Enter your response rounded to the nearest whole number.$)$

To provide a $98$ percent cycle$-$service level, the reorder point for this item is units. $($Enter your response rounded to the nearest whole number.$)$

For these policies, the annual cost of holding the cycle inventory is $ $($enter your response rounded to two decimal places$)$ and annual cost of placing orders is $

$($enter your response rounded to two decimal places$).$