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Letf(x) = -0.8x(x - 9) and g(x) = 1.7x+5.6 for 0 sxs8 (A) Graph fand g in the same coordinate system. (B) Solve f(x) = g(x) algebraically to two decimal places. (C) Solve f(x) > gix}using parts (A) and (8) (D) Solve f(x) g(x) using parts (A) and (B) (A) Identify the graph that contains f and 9. ОА. OB a @c OD A 18 (B) f(x) = g(x) at the points x = 0 (Use a comma to separate answers as needed. Round to two decimal places as needed.) (C) For which values of x is fx) >9(x)? OAX<5.63 ĐB OC. OSX 1.24 or 5.63 <x<a OD 1.24 <x<563 E. For all positive x values

Let f(x) = -0.8x(x - 9) and g(x)= 1.7x + 5.6 for 0 SX58 (A) Graph f and g in the same coordinate system. (B) Solve f(x) = g(x) algebraically to two decimal places. (C) Solve f(x) >g(x)using parts (A) and (B). (D) Solve f(x) <g(x) using parts (A) and (B). (D) For which values of x is f(x) <g(x)? OA. OSX < 1.24 or 5.63 <x58 OB. 1.24 <x<5.63 OC. 1.24 SX58 OD. 0<x<5.63 O E For all positive x-values