For each function f(x}, use a graphing calculator to graph 3: = f(x) + k for k = 4. El, and 3 simultaneously in the same coordinate system. Note: You should have 3 graphs in each window one for each kyalue. [Use the ZStandard window setting of your calculator.) Sketch a copy of your screen. 1 f(x)=x 3 f(x)=x/ 4 Use the results from above to describe the relation between the graph of y = f(x) and the graph of y = f(x) + k for any real number k. For each function f[x}, use a graphing calculator to graph 3: = f(x + h) for h = 4, , and 3 simultaneously in the same coordinate system. Note: You should have 3 graphs in each window one for each hvalue. {Use the ZStandard window setting of your calculator.) Sketch a copy.r of your screen. 5 f(x) = x2 5 f(x') = III 7 f (x) = logo(x) 8 Use the results from above to describe the relation between the graph of y = f(x) and the graph of y = f(x + h) for any real number h.For each function f(x], use a graphing calculator to graph 3; = f(x)and y = f(x} simultaneouslyI in the same coordinate system. Note: You should have 2 graphs in each window. [Use the ZStandard window setting of your calculator.) Sketch a com:I of your screen. 1 9 it):- :1: 10 for) = 1.5"\" 11 x) = W 12 Use the results from above to describe the relation between the graph of y = f(x) and the graph of y = f[x}. For each function f(x}, use a graphing calculator to graph 3: = e - f(x) for a = 3.1 and 2 simultaneously in the same coordinate system. Note: You should have 3 graphs in each window one for each ayalue. [Use the ZStandard window setting of your calculator.) Sketch a copy of your screen. 13 f(x) = x2 1'1 HI) = III 15 f (x) = Vx 16 Use the results from above to describe the relation between the graph of y = f (x) and the graph of y = a . f (x) for any real number a.Write the equation of the function that is formed when the described transformations are applied to the given parent function. Then graph the equation on you graphing calculator to confirm you answer. Sketch a copy of your screen. 17 f(x) =x2 Shifted up 2 units Stretched vertically by a factor of 4 f ( x ) = 18 f (x) =x2 Shift down 3 units Shift left 2 units f ( x) =19 fx) = \\E Shifted left 3 units Reflected ever the xaxis HI): 20 HI) = Leger) Shifted right 1 unit Shifted dewn 3 units Stretched vertically by a fetter of S for) =