Handwritten solutions + explanations

Recall the last question in the previous lesson: Determine two equations to model the graph given. Ferris wheel has a radius of 10 metres. It completes 3 turns in 6 minutes for one ride. A cart almost touches e ground at the bottom. If a passenger hops on at the bottom, determine an equation for the height of a assenger with respect to time. How would the equation change if the passenger hopped on - radians from the 24- bottom, on its way up? 20 - 1.2- 0.8- 04- The tides at Bottany Bay take 10 hours to move from the minimum height of 4 metres below sea level to 2. The table below gives the daylight hours for the 15th of every month for the town Riverside, Iowa. he maximum height of 12 metres above sea level. Determine an equation for the height of the water with Day 15 46 5 135 166 196 227 2 288 319 349 spect to time, starting at the maximum height. Hours 10.6 11.9 13.3 14.5 15.2 14.9 13.9 12.6 11.2 9.9 9.2 Determine a model for the number of daylight hours with respect to the day of the year. Use Desmos to help justify your answer. Use the model to estimate the daylight hours on April 1st . 5. a) A Ferris wheel has a radius of 10 metres. It completes 3 turns in 6 minutes for one ride. A cart almost touches the ground at the bottom. If a passenger hops on at the bottom, determine an equation for the height of a passenger with respect to time. 3. The tides at Rockaway Bay reach their lowest point of 3 metres below sea level at 10 p.m. Sunday night and their highest point of 8 metres above sea level at 8 a.m. Monday morning. Create a model for the height of the tide with respect to time starting at 12:00 a.m. Monday. Use the model to estimate the height of the tide at 12:21 p.m. Thursday. b) How would the equation change if the passenger hopped on ; radians from the bottom? What else would you need to know