If you are using a p−$-$chart to analyze percent (%)$(\%)$ defective data with a constant subgroup size of 100,$100,$ and the overall average is 12%($12\%($i.$.$e.,$.,$ p−$-$bar =0.12),$=0\mathrm{.}12),$ what would be the control limits for the p−$-$chart?

A UCL =0.217,$=0\mathrm{.}217,$ LCL =0$=0$

B UCL =0.13,$=0\mathrm{.}13,$ LCL =0.11$=0\mathrm{.}11$

C UCL =0.152,$=0\mathrm{.}152,$ LCL =0.088$=0\mathrm{.}088$

D UCL =0.217,$=0\mathrm{.}217,$ LCL =0.023$=0\mathrm{.}023$

E UCL =0.152,$=0\mathrm{.}152,$ LCL =0$=0$