SOLVE WITH ARENA 16.2 AND SHOW ALL STEPS AND DIAGRAM

A toy factory produces two types of toys: toy cars and dolls. The finishing department of this factory consists of two operations that are performed in series: !. Placing the finished toys into boxes(boxing)and 2. Attaching the price tag on the boxes (bagging). Toy cars arrive at the finishing department according to an exponential interarrival time distribution with a mean of 4 minutes, with the first toy car cars arrival at time 0. Dolls arrive at the finishing department according to an exponential interarrival time distribution with a mean of 6 minutes, with the first dolls arrival at time 0. Toys first enter the boxing area and join a single queue which follows a first in first out (FIFO) queue discipline. At the boxing area, two boxing employees are available to place the toys in their respective boxes and the process for each employee to box a toy has a triangular operation time with minimum 2, most likely 4.5 and maximum 7 minutes. After being placed in boxes, toys move to the tagging area where a single tagging employee places price tags on the boxes. If the employee is busy toys wait in a FIFO queue. The processing time for the tagging operation follows an exponential distribution with a mean of 1 minute. After finishing processing at the tagging area, toys exit the finishing department. Build an Arena Simulation model of this system. Also include two plots in your simulation model for the queue length of each processing area (bOxing and tagging). Label x and y axes in your graphs accordingly. Run your simulation for 10 replications of length 8 hours each.