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11 questions
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  • Q1
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    60s
    A.6.C: Quadratic Functions Solutions & Graphs
  • Q2
    60s
    A.6.C: Quadratic Functions Solutions & Graphs
  • Q3
    60s
    A.6.C: Quadratic Functions Solutions & Graphs
  • Q4
    The graph shows the time it took a worker to package 16 bottles of shampoo. The next day two workers packaged twice the number of bottles of shampoo in the same amount of time. If this new relationship is graphed on the same coordinate grid, which statement is true?
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    The new graph would have a y-intercept at 8.
    The new graph would be steeper than the original graph.
    The new graph would have a y-intercept at 80.
    The new graph would be less steep than the original graph.
    60s
    A.6.C: Quadratic Functions Solutions & Graphs
  • Q5
    60s
    A.6.C: Quadratic Functions Solutions & Graphs
  • Q6
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    60s
    A.6.C: Quadratic Functions Solutions & Graphs
  • Q7
    60s
    A.6.C: Quadratic Functions Solutions & Graphs
  • Q8
    The table represents some points on the graph of linear function g. The graph of g was translated down 10 units to create the graph of function h. Which statement comparing the graphs of g and h is true?
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    The graph of g is less steep than the graph of h.
    The y-intercept of the graph of g is 10 units above the y-intercept of the graph of h.
    The x-intercept of the graph of g is 10 units to the right of the x-intercept of the graph of h.
    The graph of g is steeper than the graph of h.
    60s
    A.6.C: Quadratic Functions Solutions & Graphs
  • Q9
    Two functions are given below. How does the graph of p compare with the graph of q?
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    The graph of p is steeper than the graph of q.
    The graph of p has a different y-intercept than the graph of q.
    The graph of p is less steep than the graph of q.
    The graph of p is parallel to the graph of q.
    60s
    A.6.C: Quadratic Functions Solutions & Graphs
  • Q10
    Question Image
    60s
    A.6.C: Quadratic Functions Solutions & Graphs
  • Q11
    Question Image
    60s
    A.6.C: Quadratic Functions Solutions & Graphs

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