A large manufacturer of batteries knows that, historically, 10% of its batteries come off the production line defective, and the remaining 90% of batteries come off the production line in working condition. Conduct a simulation to estimate how many batteries the company needs to pull off the production line in order to be sure of ending up with 10 working batteries. 9) 9) Show three trials by clearly labeling the random number table given below. Specify the outcome of each trial. Let 0 represent the defective batteries and the rest of the numbers represent working batteries. Trial 1: 10202 50692 18977 28370 82669 83236 77479 90618 43707 78695 Total Batteries to get 10 Working: Trial 2: 81083 48554 60809 39996 81915 25404 33366 92082 04822 79866 Total Batteries to get 10 Working: Trial 3: 06065 67041 20479 54612 13411 36837 69983 53082 43589 27865 Total Batteries to get 10 Working: 10) State your conclusion. How many batteries on average should they pull to get 10 working batteries? 10)