Question 3 (1 point) Use this information for the last three problems. Sapphire Island is open 7 days a week. The park has 8 ticket booths, and each booth has a ticket seller from 10:00 a. m. to 5 p. m. On average, ticket sellers work 30 hours per week. Write an equation that can be used to find t, the minimum number of ticket sellers the park needs. a \large 7\left(8\right)=30t b \large 30t=49\left(8\right) c \large 30\left(8t\right)=49 d \large 49\left(8t\right)=30 Question 4 (1 point) Solve your equation from the previous problem. a \large t\approx1.2 b \large t\approx7.3 c \large t\approx13.1 d \large t\approx5.6 Question 5 (1 point) The park plans to hire 20 percent more than the minimum number of ticket sellers needed in order to account for sickness, vacation, and lunch breaks. How many ticket sellers should the park hire? a 13 tickets b 6 tickets c 7 tickets d 16 tickets Question 6 (1 point) Chynna has one hour to bake muffins for the PTA bake sale. The muffins take 25 minutes to bake fully. Each pan holds one dozen muffins. The oven holds 4 pans at once. The oven takes 10 minutes to preheat, during which Chynna makes a large amount of batter. Which equation can be used to find p, the number of muffins that Chynna has time to make? A) \large \frac{60}{25}=\frac{4p-10}{12} B) \large \frac{60-10}{25}=p C) \large 4\left(\frac{60-10}{25}\right)=\fra c{p}{12} D) \large p\left(\frac{60}{25}\right)=12 a A b B c C d D Question 7 (1 point) The 184 students in the ninth grade at Mathville High are going on a field trip to the science museum. A chaperone is needed for every 8 students. Each bys can hold 38 people. The principle writes the equation \large 38b=184+\frac{184}{8} to find the number of buses necessary, b. How many buses are needed to carry everyone? The whole number of buses needed is Blank 1: Question 8 (1 point) Yancey is working on the math section of a big standardized test. He has only 12 minutes left to finish the last 20 problems. Yancey writes the equation \large 20s=12\cdot60 to find the number of seconds s that he can spend on each problem, on average. The value of s is Blank 1: