Daniel is able to land his backflip 60% of the time. He tells his friend that in his next 5 backflips, he will land more than 3 of them. To estimate the probability of this happening, Daniel uses a computer to randomly select 5 numbers from 1 through 5. He lets 1 through 3 represent landing his backflip and 4 and 5 represent not landing it. He repeats this for a total of 22 trials and records the results in the table below. 43113 43323 21245 53154 11545 44511 45221 14221 11123 55131 24535 35133 21454 41314 55242 52214 53542 15231 31244 54541 31415 52522 What is the best estimate, based on this simulation, of the probability that in his next 5 backflips Daniel will land more than 3 of them? 27% 39% 41% 68%.

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Hye ryung is the president of the local chapter of the american medical students association (amsa). she is organizing local outreach and informational meetings. at her first meeting there are five people present (including herself). every month after that her group grows by 5 people. a. how many members are in the group after 6 months? b. the logistics of hosting and feeding her group at meetings was more complicated than expected. the cost of feeding 5 people at her first meeting was $30, for 10 people it was $35, for 15 it was $45, and after 6 months all of the costs had added up to $100. write a function to model the cost with the number of people attending meetings. c. what connections can you make between the linear growth of the group’s membership and the increasing costs of running meetings?

If you answer 2+2 you will get over 80 points