Given that g{x] 2 41' Ga: - 3) + 5. Explain clearly, one step at a time, whether you have a 1lrertical move or a horizontal move, and how flint} is transformed to create gr) and show how each step impacts the point [9.3] which is on the graph of x). if f(x) = If . show yEx] in function form using the square root function as the base. Then show that the new point satisfies this function. if things don't work, check over your work carefully. Suppose we instead had the function hlx] = at f G {x 3]) + 5. Explain cleany and completely why your transformed point would NOT he the same as what you found in part lal for glxl. . _ Then explain one step at a time how flat} is transformed to create hlx} and show how each step impacts the point [9,31 which is on the graph of n}