Clearly, assuming known reliability for any process is foolhardy! Given this, assume the following probabilities for each of the three steps: "reading the patient characteristics $($uniformly distributed $0\mathrm{.}900\mathrm{.}94),"$ "entering the proper patient characteristics into the chemo mixing process $($uniformly distributed $0\mathrm{.}940\mathrm{.}99),"$ and "labeling patient name $($uniformly distributed $0\mathrm{.}970\mathrm{.}99)."$ Assume these probabilities for their respective parallel process also. Assume the distribution for the reliability for the pharmacy supervisor is uniformly distributed $0\mathrm{.}850\mathrm{.}95.$ Develop a Monte Carlo simulation with $1000$ iterations. What are the $25$th$,50$th and $75$th percentiles for system reliability? What is the pr you will meet the $0\mathrm{.}999$ required system reliability