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The state of Texas, population 30 million, has contracted a disease that has caused the state to a) A zoomed in version of the graph above is provided below. Use this zoomed in graph to quarantine and not allow citizens in or out. There are 1 million people who have had the disease in approximate the rate of change of people who have the disease after one day. (10 Texas today, and by tomorrow it is projected that 1.4 million people will have the disease. Due to the points) quarantined status of Texas, the number of Texas citizens who will have had the disease after x days is c) Use your equation from part b) to approximate how many million people (rounded to two decimal suspected to be logistic, and a graph of the growth over the next month is given below: places) in Texas will have had the disease h = 0.35 days after x - 1. (4 point) 30 25 d) Repeat parts a), b), and c) for another value of x and another value of lc. Ulus the link in the assignment page on Brightspace to determine the day and the value of h when Target Day Value for x 2.2, and Number of Days After Day , Iv 0. 1030 20 15 -10 c) Determine a logistic growth function (you can decide on the form of the function) that can be used to approximate (to two decimal places) how many millions of people will have the disease after s days. Round all constants you find to five decimal places if necessary (20 points) 10 15 20 25 30 b) Use your approximation from part a) to create an equation that is the line tangent to the graph above at (1, 1.4). Round your y-intercept and slope to three decimal places. (8 points) The horizontal axis is days from today, and the vertical axis is the number of citizens in millions who have had the disease