$\backslash$table$[[$Sample Size,Actual Number of Deviations Found$],[0,1,2,3,4,5,6,7,8],[20,10\mathrm{.}9,18\mathrm{.}1,24\mathrm{.}5,30\mathrm{.}5,36\mathrm{.}1,41\mathrm{.}5,46\mathrm{.}8,51\mathrm{.}9,56\mathrm{.}8],[25,8\mathrm{.}8,14\mathrm{.}7,20\mathrm{.}0,24\mathrm{.}9,29\mathrm{.}5,34\mathrm{.}0,38\mathrm{.}4,42\mathrm{.}6,46\mathrm{.}8],[30,7\mathrm{.}4,12\mathrm{.}4,16\mathrm{.}8,21\mathrm{.}0,24\mathrm{.}9,28\mathrm{.}8,32\mathrm{.}5,36\mathrm{.}2,39\mathrm{.}7],[35,6\mathrm{.}4,10\mathrm{.}7,14\mathrm{.}5,18\mathrm{.}2,21\mathrm{.}6,24\mathrm{.}9,28\mathrm{.}2,31\mathrm{.}4,34\mathrm{.}5],[40,5\mathrm{.}6,9\mathrm{.}4,12\mathrm{.}8,16\mathrm{.}0,19\mathrm{.}0,22\mathrm{.}0,24\mathrm{.}9,27\mathrm{.}7,30\mathrm{.}5],[45,5\mathrm{.}0,8\mathrm{.}4,11\mathrm{.}4,14\mathrm{.}3,17\mathrm{.}0,19\mathrm{.}7,22\mathrm{.}3,24\mathrm{.}8,27\mathrm{.}3],[50,4\mathrm{.}6,7\mathrm{.}6,10\mathrm{.}3,12\mathrm{.}9,15\mathrm{.}4,17\mathrm{.}8,20\mathrm{.}2,22\mathrm{.}5,24\mathrm{.}7],[55,4\mathrm{.}2,6\mathrm{.}9,9\mathrm{.}4,n\mathrm{.}8,14\mathrm{.}1,16\mathrm{.}3,18\mathrm{.}4,20\mathrm{.}5,22\mathrm{.}6],[60,3\mathrm{.}8,6\mathrm{.}4,8\mathrm{.}7,10\mathrm{.}8,12\mathrm{.}9,15\mathrm{.}0,16\mathrm{.}9,18\mathrm{.}9,20\mathrm{.}8],[65,3\mathrm{.}5,5\mathrm{.}9,8\mathrm{.}0,10\mathrm{.}0,12\mathrm{.}0,13\mathrm{.}9,15\mathrm{.}7,17\mathrm{.}5,19\mathrm{.}3],[70,3*3,5\mathrm{.}5,7\mathrm{.}5,9\mathrm{.}3,11\mathrm{.}1,12\mathrm{.}9,14\mathrm{.}6,16\mathrm{.}3,18\mathrm{.}0],[75,3\mathrm{.}1,5\mathrm{.}1,7\mathrm{.}0,8\mathrm{.}7,10\mathrm{.}4,12\mathrm{.}1,13\mathrm{.}7,15\mathrm{.}2,16\mathrm{.}8],[80,2\mathrm{.}9,4\mathrm{.}8,6\mathrm{.}6,8\mathrm{.}2,9\mathrm{.}8,11\mathrm{.}3,12\mathrm{.}8,14\mathrm{.}3,15\mathrm{.}8],[90,2\mathrm{.}6,4\mathrm{.}3,5\mathrm{.}9,7\mathrm{.}3,8\mathrm{.}7,10\mathrm{.}1,11\mathrm{.}5,12\mathrm{.}8,14\mathrm{.}1],[100,2\mathrm{.}3,3\mathrm{.}9,5\mathrm{.}3,6\mathrm{.}6,7\mathrm{.}9,9\mathrm{.}1,10\mathrm{.}3,11\mathrm{.}5,12\mathrm{.}7],[125,1\mathrm{.}9,3\mathrm{.}1,4\mathrm{.}3,5\mathrm{.}3,6\mathrm{.}3,7\mathrm{.}3,8\mathrm{.}3,9\mathrm{.}3,10\mathrm{.}2],[150,1\mathrm{.}6,2\mathrm{.}6,3\mathrm{.}6,4\mathrm{.}4,5\mathrm{.}3,6\mathrm{.}1,7\mathrm{.}0,7\mathrm{.}8,8\mathrm{.}6],[200,1\mathrm{.}2,2\mathrm{.}0,2\mathrm{.}7,3\mathrm{.}4,4\mathrm{.}0,4\mathrm{.}6,5\mathrm{.}3,5\mathrm{.}9,6\mathrm{.}5]]$

$10\%$ Risk of Assessing Control Risk Too Low

$\backslash$table$[[\backslash$table$[[$Expected$],[$Population$],[$Deviation$],[$Rate $(\%)]],$Tolerable Deviation Rate $($Number of Expected Errors$)],[2\%,3\%,4\%,5\%,6\%,7\%,8\%,9\%,10\%$

PLEASE HELP ASSAP!!!!

Use the graph to answer the following four questions:

$1)$ An auditor is testing a control with statistical sampling and determines the risk of assessing control risk too low to be $10\%,$ expected population deviation rate to be $2\%$ and the tolerable deviation rate to be $7\%.$ The auditor confirms there are $3$ deviations found within the sample. What sample size did the auditor choose based on the given information? $($enter your answer using numbers and decimal points when applicable$).$

$2)$ True or False: An auditor is testing a control with statistical sampling and determines the expected population deviation rate to be $2\%$ and the tolerable deviation rate to be $7\%.$ The auditor confirms there are $3$ deviations found within the sample. True or False: The Auditor should confirm this control is operating effectively.

$3)$ An auditor is testing a control with statistical sampling and determines the risk of assessing the control risk too low to be $10\%,$ the expected population deviation rate to be $2\%$ and the tolerable deviation rate to be $7\%.$ The auditor confirms there are $3$ deviations found within the sample. The total population contains $3,000$ units. Given the achieved upper deviation limit$,$ the auditor can be $90\%$ confident that the full population has no more than $\_\_\_\_\_\_\_\_$ total errors.

$4)$ An auditor is testing a control with statistical sampling and determines the risk of assessing control risk too low to be $10\%,$ the expected population deviation rate to be $2\%$ and the tolerable deviation rate to be $7\%.$ The auditor confirms there are $3$ deviations found within the sample. What is the achieved upper deviation limit as a result of the testing? $($enter your answer in numeric format and include decimals if necessary$)$