Show that the given functions are inverse functions of each other. Then display the graphs of each function and the line y = x on a graphing calculator and note that each is the mirror image of the other across y = x. y=eX and y= logex (E Transform the function y = e" to show that it is the inverse of y = log ex. y = ex_) x = log ey Solve the function for x. > Solve the function for y. Show that the given x = y line y = x on a graphi y=ex andy=lo x2e y=ey x: log ye y= log ex = Y Transform the functit x e y=eX> y- logxe pom s 0 Points: 0 of 1 functions of each other. Then display the graphs of e that each is the mirror image of the other across 5 (E) it is the inverse of y = log ex. Solve the function for x. Solve the function for y. Show that the given functions are inverse functions of each other. Then display the graphs of each function and the line y = x on a graphing calculator and note 1 her across y = x. y=eX and y= loggx Interchange x and y. Solve the function for y. Change all variables to x. Change all variables to y. Transform the function y = 6" to show that it Solve the function for x. y=eX> x= logey > Solve the function for y