Answer the following questions. 1) Find the inverse. Oy= O : = 2y O y = 2: 2) Find the inverse. y = $1 - 2 O (2-2)3 O (*+ 2) OF - 23) Find the inverse. y = (x - 3): O (*+ 3)2 O (x -2)3 OF - 3 O (x -3)2 OF+3 4) Name the coordinates of the points on the inverse corresponding to the following points: f(x) = (0, 0) (1, 1) (4, 2) a. (1, 1) b . (2 4 ) c. (0, 0) e. (2, 4)5) Name the coordinates of the points on the inverse corresponding to the following points: f(x) = VI+: 1 (-1, 0) (0, 1) a. (0, -1) b. (-1, 0) c. (1, 0) d. (0,0) e. (0, 1)[ )6) Does it appear that the two graphs are inverses? Why or why not? 5- a. The graphs are not reflections over the liney = -c b. The graphs are reflections over the line y = -C c. The graphs are not reflections over the line y = $ d. No e. Yes f. The graphs are reflections over the line y = $ [) 7) Does it appear that the two graphs are inverses? Why or why not? 5- -3 a. The graphs do not appear to be reflections of each other over the line y = -c. b. The graphs appear to be reflections of each other over the line y = -x. c. The graphs do not appear to be reflections of each other over the line y = x. d. Yes e. No f. The graphs appear to be reflections of each other over the line y = >. [ 8) If f(x) = 2 -2x and g(x) = 2x - 1, find g(f(x)). O g(f(*)) =23 - 4x+1 O g(f(x)) = 213 - 4x -1 O o(f(*)) = 13 -1 O g(f(*)) = 4x3 - 8 + 3 )9) Are the graphs inverses of each other? Why or why not? 5 a. No b. The graphs are exact reflections of each other across y = $. c. The graphs are not exact reflections of each other across y = -J. d. The graphs are exact reflections of each other across y = -. e. Yes f. The graphs are not exact reflections of each other across y = J