The general shape of a satellite dish is parabolic with the LNB, or receiver, being at a point called the focus. The incoming signal bounces off the sides of the parabolic dish and redirects back into focal point. LNB y = f(x=c)+d <> up/dow vertically severely compag a = 15(x+5) (x-9) a. Using the diagram below, determine the equation of the satellite dish given the roots and the point. b. Graph this quadratic on the same set of axes as the parabola y = x². [α-212-49] (x-2)=49 C. What transformations would the graph y = x² need to go through in order to d. e. model the satellite dish? Consider all possible incoming signals with a slope of 3. What stipulations apply for the signals to intersect with the parabola more than once? A new satellite dish is being designed that will be even smaller than the one in the diagram with the LNB being closer to the centre. What transformations will need to be done on the equation of the first satellite dish in order to model this new dish? (yea(x+5) (x-9) -1=9(0+5) (-9) ae t 10.04 -0.0222 e. 25 45 -1 10 = 4√a²-4a74.