Task 2: Developing a Real-World Sinusoidal Equation a) Describe a situation in the real-world that can be modeled by a sinusoidal function. A situation that can be modeled by using a sinusoidal function: A trampoline is 4ft off of the ground. After each bounce you will go exactly 5ft higher than the trampoline. Going to max height and coming back on the trampoline takes 4 seconds. b) Create a reasonable table of values for at least two cycles and then graph. Make sure you define your variables. Time (sec) Height above trampoline (ft) 0 0 2.5 2 5 2.5 0 U 2.5 5 2.5 0 9 2.5 10 5 c) Find the equation for your graph and explain what each parameter; a, p, c, and d of y asin360 .p(x-d)+c means for your specific situation.d) Write two questions that could be answered using the equation. Answer the questions