1. A boy named Bechton would like to celebrate his birthday at a private beach. He has saved $120 for admission to the beach. Admission price is $6 for adults (x) and $3 for children (y). The beach has a rule that for large parties there must be one adult (a) for every two children (y). Explain how you would use the following strategies to help Bechton invite enough people to spend exactly $120 for admission and maintain the proper ratio of children and adults. Explain your work.* a. First, write the equations you would use to figure out how many people to invite. b. Show the steps or explain how you would solve this problem by elimination. c. Show the steps or explain how you would solve this problem by substitution. d. What steps would you take to solve this by graphing? e. How many adults and children should Bechton invite to the beach party?