Please solve all the steps

F(x) = 0.0059x + 18.5434 sin(0.0172x - 1.5298) +72.3046 , where's = the number of days since January /", 2018. (As usual, assume you are working with radians.) (a) Find the predicted high temperature on April 12" 2010. Then find the predicted high temperature on April 12" of 2020 (b) Find the period of the equation G(x) = 18.5434 sin(0.0172x - 1.5298) + 72.3046, Explain why this period makes sense in the context of this problem situation (Hint: notice that this equation is not the same as FO)!!! (c) This part is required to be completed on a piece of graph paper: Create a neat and accurate graph of the daily high temperatures (in Fahrenheit) at I.MC over the next 5 years. (That's /(x].) (d) The graph from part (c) does not have a midline equation of the form y = constant. Find the equation of the midline. Clearly explain how you determined the equation of the midline and explain how you know this equation represents the midline. (e) Explain the meaning of the slope of the midline equation you found in part (d) in the context of this problem situation If) The temperatures on April 12" of 2010 and April 12", 2020 that you found in part taj are not the same. How dogs your answer from part (c) help explain that difference