This goes with the graph please help me also find the final function below

Now use your calculator to test it visually, setting your calculator so that the viewing window matches the grid of the graph. Do you need to change any powers or multiply the numerator by -1 to make your graph look more like the one given? If so, make the necessary change(s) and show your modified function below. Continue checking your function algebraically, as follows: i) What y-intercept does your function have? Is it the same as the y-intercept of graph given? of the it fits the If not, modify your function to make them match (without changing the x-intercepts or the vert asymptotes) and show the modified function below. ii) What is the oblique asymptote for your function? Show your work! synthetic Division Find the oblique asymptote of the graph given by identifying two points on the line and equation in slope intercept form. If these asymptotes are not the same, modify your function to make them match (w changing the x-intercepts or the vertical asymptotes). (Below.) D. Write your final function here:4. 14 answers + 23 +22 +20 X - 19 Saved notionat motionul boilthod Bouncing ofR 72 09 -13 -12 -11 - 10 -+ (0,-1/2) +-3 t- 5 D do Juo Jor il A. Give the equation of the vertical asymptote, and give the corresponding factor that will appear4. 14 answers - 23 -22 en fored wod -21 - 20 - 19 +18 gaslords suada Bouncing of R Adom leadoff 13 -12 -11 - 10 (0,-1/2) 4-2 A. Give the equation of the vertical asymptote, and give the corresponding factor that will a in the rational function. vertical asymptote factor X = 2 x - 2 Should this factor appear in the numerator or denominator of function? B. Give the x-intercept of the function, tell whether the graph crosses or touches the x-ax the corresponding factor that will appear in the rational function, and tell whether the po be even or odd. X-intercept cross/touch factor odd/even power X+1 ever Touch Should these factors appear in the numerator or denominator of the function? C. Using your information from A and B, form a trial function. Write that function be (x+ 1 )