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First, move the graph of so that the vertex is at the origin and the graph opens upward. Next, move the graph of g so

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First, move the graph of so that the vertex is at the origin and the graph opens upward. Next, move the graph of g so that it has an x-intercept of x = - 4 and a y-intercept of v = - 4.Question 1: What is the value of the x-coordinate of the point where the graph of the function k = f + g intersects the graph of f. A. X= -4B. X= 0 C. X= -5 D. X= 4Question 2: Leaving the x-coordinate of g at x = - 4 change the y-intercept of g. As you move the the y-intercept of g through negative and positive values, compare the relative positions of the graphs of fg, and k. Describe what you see.A. When the y-intercept of g is negative, the graph of k is above the graph of when x > - 4 and the graph of k is below the graph of when x

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