$\backslash$table$[[,,,,,,,,,],[2\mathrm{.}70,0\mathrm{.}49653,,0\mathrm{.}49560,0\mathrm{.}49573,0\mathrm{.}49585,0\mathrm{.}49598,0\mathrm{.}49609,0\mathrm{.}49621,],[2\mathrm{.}80,0\mathrm{.}49744,,0\mathrm{.}49674,0\mathrm{.}49683,0\mathrm{.}49693,0\mathrm{.}49702,0\mathrm{.}49711,0\mathrm{.}49720,],[2\mathrm{.}90,0\mathrm{.}49813,0\mathrm{.}49752,0\mathrm{.}49760,0\mathrm{.}49767,0\mathrm{.}49774,0\mathrm{.}49781,0\mathrm{.}49788,0\mathrm{.}49795,],[,,0\mathrm{.}49819,0\mathrm{.}49825,0\mathrm{.}49831,0\mathrm{.}49836,0\mathrm{.}49841,0\mathrm{.}49846,0\mathrm{.}49851,],[3\mathrm{.}10,5,0\mathrm{.}49869,0\mathrm{.}49874,0\mathrm{.}49878,0\mathrm{.}49882,0\mathrm{.}49886,0\mathrm{.}49889,0\mathrm{.}49893,0\mathrm{.}49],[3\mathrm{.}20,0\mathrm{.}49903,0\mathrm{.}49906,0\mathrm{.}49910,0\mathrm{.}49913,0\mathrm{.}49916,0\mathrm{.}49918,0\mathrm{.}49921,0\mathrm{.}49924,0\mathrm{.}4],[3\mathrm{.}30,0\mathrm{.}49931,0\mathrm{.}49934,0\mathrm{.}49936,0\mathrm{.}49938,0\mathrm{.}49940,0\mathrm{.}49942,0\mathrm{.}49944,0\mathrm{.}49946,0\mathrm{.}4],[3\mathrm{.}40,0\mathrm{.}49952,0\mathrm{.}49953,0\mathrm{.}49955,0\mathrm{.}49957,0\mathrm{.}49958,0\mathrm{.}49960,0\mathrm{.}49961,0\mathrm{.}49962,],[,,0\mathrm{.}49968,0\mathrm{.}49,0\mathrm{.}49970,0\mathrm{.}49971,72,0\mathrm{.}49973,0\mathrm{.}49974,0\mathrm{.}4],[3\mathrm{.}50,0\mathrm{.}49977,0\mathrm{.}4,0\mathrm{.}49978,0\mathrm{.}49979,0\mathrm{.}49980,0\mathrm{.}49981,0\mathrm{.}49981,0\mathrm{.}49982,],[3\mathrm{.}60,0\mathrm{.}49984,0\mathrm{.}49985,0\mathrm{.}49985,0\mathrm{.}49986,0\mathrm{.}49986,0\mathrm{.}49987,0\mathrm{.}49987,0\mathrm{.}49988,],[3\mathrm{.}70,0\mathrm{.}49989,0\mathrm{.}49990,0\mathrm{.}49990,0\mathrm{.}49990,0\mathrm{.}49991,0\mathrm{.}49991,0\mathrm{.}49992,0\mathrm{.}49992,],[3\mathrm{.}80,0\mathrm{.}49993,0\mathrm{.}49993,0\mathrm{.}49993,0\mathrm{.}49994,0\mathrm{.}49994,0\mathrm{.}49994,0\mathrm{.}49994,0\mathrm{.}49995,0\mathrm{.}4],[3\mathrm{.}90,0\mathrm{.}49995,0\mathrm{.}49995,0\mathrm{.}49996,9996,0\mathrm{.}49996,0\mathrm{.}49996,0\mathrm{.}49996,0\mathrm{.}49996,0\mathrm{.}4],[4\mathrm{.}00,0\mathrm{.}49997,0\mathrm{.}49997,0\mathrm{.}49997,0\mathrm{.}49997,0\mathrm{.}49997,0\mathrm{.}49997,0\mathrm{.}49998,0\mathrm{.}49998,0\mathrm{.}4],[4\mathrm{.}10,0\mathrm{.}49998,0\mathrm{.}49998,0\mathrm{.}49998,0\mathrm{.}49998,0\mathrm{.}49998,0\mathrm{.}49998,0\mathrm{.}49998,0\mathrm{.}49998,0\mathrm{.}4],[4\mathrm{.}20,0\mathrm{.}49999,0\mathrm{.}49999,0\mathrm{.}49999,0\mathrm{.}49999,0\mathrm{.}49999,0\mathrm{.}49999,0\mathrm{.}49999,0\mathrm{.}49999,0\mathrm{.}499],[4.40,0\mathrm{.}49999,0\mathrm{.}49999,0\mathrm{.}49999,0\mathrm{.}49999,0\mathrm{.}49999,0\mathrm{.}49999,0\mathrm{.}49999,0\mathrm{.}49999,0\mathrm{.}499],[4\mathrm{.}40,0\mathrm{.}49999,0\mathrm{.}49999,0\mathrm{.}50000,0\mathrm{.}50000,0\mathrm{.}50000,0\mathrm{.}50000,0\mathrm{.}50000,0\mathrm{.}50000,0\mathrm{.}50]]$

Historically, demand has averaged $8716$ units per week with a standard deviation of $696.$ The company curren $8939$ units in stock. What is the probability of a stockout?

$z=x-{}_{?}$

$$

$62\mathrm{.}552\%$

$12\mathrm{.}552\%$