Question 1 (1 point) Given the functions f(x) = x+ 3 and g(x) = -, what is the simplified form of (f-g)()? (f -g() - ,x=0 (f . E) ( ) - F . * # -3 _3X - 3 x = 3 Of-() - 7-3 Question 2 (1 point) Given f(x) = x - 1 and g(x) - -2x+ 3, what is an explicit equation for (=() ) ? MacBook ProQuestion 2 (1 point) Given /x) - x-1 and g(x) - -2x + 3, what is an explicit equation for /[ g(x) )? Ofg(x) ) - 27 - 2 Of(g(x) ) - -27 + 2 Of(g(x) ) - 2x - 5 Question 3 (1 point) If f - {(1, 5), (2, -2), (3. 1), (4, 3)] and g = {(1, -3), (2. 4). (3. 2). (4. 1)], then Ag(3)) =\fQuestion 4 (1 point) If f(x) = 2x - 3 and g(x) = 4x - 1 then g(f(2)) = 0 1 3 O 11 Question 5 (1 point) Given the functions /(x) - logx and g(x) = x+4, which of the following is most likely the graph of h(x) = Ag(x)? MacBook ProQuestion 6 (1 point) Order does matter when working with composite functions. True False Question 7 (1 point) If f(x) = 2x2 - 1 then A(RX)) = 4X 2 - 3 O 8 x + 1 4X - 4X2+1 8x4 - 8x2+ 1 MacBook ProQuestion 8 (1 point) The function s() - g( ))) is the composite of fx) = 2-x and =(x) - -. What is the domain of k(x)? O-2 0 Question 9 (1 point) For the function h(x) - x- - 2x + 4, which are possible functions fand g so that h(x)