Please answer #$28$ using the provided data from a chart to answer. I really appreciate you $!$ Thank you

The ping pong ball manufacturer $($PPBM$,$ Itd$)$ controls quality by measuring the mass of each of $4$ balls every day $($so the sample size is $4)$ and control the sample mean. They provided data which had been used to create process control limits$.$ The data is presented below

$\backslash$table$[[$Phase $1,$Production$],[\backslash$table$[[$Sample$],[$#$]],\backslash$table$[[$x$],[($item $1)]],\backslash$table$[[$x$],[($item $2)]],\backslash$table$[[$x$],[($item $3)]],\backslash$table$[[$x$],[($item $4)]],\backslash$table$[[$Sample$],[$#$]],\backslash$table$[[$x$],[($item $1)]],\backslash$table$[[$x$],[($item $2)]],\backslash$table$[[$x$],[($item $3)]],\backslash$table$[[$x$],[($item $4)]],,,,],[1,2\mathrm{.}735,2\mathrm{.}606,2\mathrm{.}635,2\mathrm{.}723,26,2\mathrm{.}746,2\mathrm{.}730,2\mathrm{.}679,2\mathrm{.}894,,,,],[2,2\mathrm{.}656,2\mathrm{.}795,2\mathrm{.}756,2\mathrm{.}661,27,2\mathrm{.}701,2\mathrm{.}655,2\mathrm{.}683,2\mathrm{.}673,,,,],[3,2\mathrm{.}827,2\mathrm{.}717,2\mathrm{.}734,2\mathrm{.}753,28,2\mathrm{.}738,2\mathrm{.}629,2\mathrm{.}660,2\mathrm{.}733,,,,],[4,2\mathrm{.}711,2\mathrm{.}741,2\mathrm{.}804,2\mathrm{.}737,29,2\mathrm{.}737,2\mathrm{.}619,2\mathrm{.}617,2\mathrm{.}757,,,,],[5,2\mathrm{.}620,2\mathrm{.}653,2\mathrm{.}659,2\mathrm{.}603,30,2\mathrm{.}735,2\mathrm{.}677,2\mathrm{.}639,2\mathrm{.}887,,,,],[6,2\mathrm{.}662,2\mathrm{.}820,2\mathrm{.}727,2\mathrm{.}634,31,2\mathrm{.}812,2\mathrm{.}715,2\mathrm{.}809,2\mathrm{.}619,,,,],[7,2\mathrm{.}582,2\mathrm{.}657,2\mathrm{.}514,2\mathrm{.}798,32,2\mathrm{.}794,2\mathrm{.}673,2\mathrm{.}712,2\mathrm{.}718,,,,],[8,2\mathrm{.}710,2\mathrm{.}589,2\mathrm{.}858,2\mathrm{.}682,33,2\mathrm{.}691,2\mathrm{.}826,2\mathrm{.}592,2\mathrm{.}781,,,,],[9,2\mathrm{.}681,2\mathrm{.}650,2\mathrm{.}849,2\mathrm{.}643,34,2\mathrm{.}576,2\mathrm{.}566,2\mathrm{.}774,2\mathrm{.}529,,,,],[10,2\mathrm{.}628,2\mathrm{.}767,2\mathrm{.}665,2\mathrm{.}676,35,2\mathrm{.}865,2\mathrm{.}540,2\mathrm{.}770,2\mathrm{.}624,,,,],[11,2\mathrm{.}744,2\mathrm{.}707,2\mathrm{.}648,2\mathrm{.}581,36,2\mathrm{.}691,2\mathrm{.}633,2\mathrm{.}673,2\mathrm{.}763,,,,],[12,2\mathrm{.}639,2\mathrm{.}847,2\mathrm{.}779,2\mathrm{.}709,37,2\mathrm{.}789,2\mathrm{.}646,2\mathrm{.}652,2\mathrm{.}554,,,,],[13,2\mathrm{.}522,2\mathrm{.}688,2\mathrm{.}760,2\mathrm{.}650,38,2\mathrm{.}877,2\mathrm{.}628,2\mathrm{.}711,2\mathrm{.}774,,,,],[14,2\mathrm{.}791,2\mathrm{.}754,2\mathrm{.}712,2\mathrm{.}548,39,2\mathrm{.}571,2\mathrm{.}864,2\mathrm{.}563,2\mathrm{.}841,,,,],[15,2\mathrm{.}758,2\mathrm{.}561,2\mathrm{.}613,2\mathrm{.}760,40,2\mathrm{.}820,2\mathrm{.}880,2\mathrm{.}681,2\mathrm{.}641,,,,],[16,2\mathrm{.}799,2\mathrm{.}665,2\mathrm{.}679,2\mathrm{.}649,41,2\mathrm{.}580,2\mathrm{.}781,2\mathrm{.}604,2\mathrm{.}679,,,,],[17,2\mathrm{.}653,2\mathrm{.}725,2\mathrm{.}701,2\mathrm{.}706,42,2\mathrm{.}611,2\mathrm{.}715,2\mathrm{.}665,2\mathrm{.}849,,,,],[18,2\mathrm{.}654,2\mathrm{.}583,2\mathrm{.}539,2\mathrm{.}700,43,2\mathrm{.}775,2\mathrm{.}668,2\mathrm{.}722,2\mathrm{.}707,,,,],[19,2\mathrm{.}635,2\mathrm{.}780,2\mathrm{.}775,2\mathrm{.}725,44,2\mathrm{.}774,2\mathrm{.}822,2\mathrm{.}717,2\mathrm{.}917,,,,],[20,2\mathrm{.}792,2\mathrm{.}686,2\mathrm{.}985,2\mathrm{.}568,45,2\mathrm{.}638,2\mathrm{.}741,2\mathrm{.}769,2\mathrm{.}654,,,,],[21,2\mathrm{.}808,2\mathrm{.}699,2\mathrm{.}715,2\mathrm{.}640,46,2\mathrm{.}730,2\mathrm{.}654,2\mathrm{.}598,2\mathrm{.}586,,,,],[22,2\mathrm{.}685,2\mathrm{.}750,2\mathrm{.}835,2\mathrm{.}774,47,2\mathrm{.}621,2\mathrm{.}812,2\mathrm{.}760,2\mathrm{.}706,,,,],[23,2\mathrm{.}491,2\mathrm{.}771,2\mathrm{.}782,2\mathrm{.}726,48,2\mathrm{.}768,2\mathrm{.}786,2\mathrm{.}725,2\mathrm{.}866,,,,],[24,2\mathrm{.}631,2\mathrm{.}649,2\mathrm{.}882,2\mathrm{.}619,49,2\mathrm{.}785,2\mathrm{.}783,2\mathrm{.}483,2\mathrm{.}891,,,,],[25,2\mathrm{.}823,2\mathrm{.}630,2\mathrm{.}614,2\mathrm{.}586,50,2\mathrm{.}775,2\mathrm{.}821,2\mathrm{.}708,2\mathrm{.}709,,,,]]$In addition to exceeding the $3$ control limits$,$ an out of control condition may be detected by any of the following conditions. Using these conditions, indicate the data points that suggest an out$-$of$-$control situation. $(5$ pts$)$

$\backslash$table$[[\backslash$table$[[$Unequal # of points on both sides of the$],[$center line$]],],[2$ of $3$ consecutive pts past $2\backslash$sigma limits$,],[4$ of $5$ consecutive pts past $1\backslash$sigma limits$,],[8$ consecutive pts on either side of CL$,],[$Gradual process shift$*,],[$Cycles$,]]$