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Quadratic Functions Questions

Please complete the following questions. Itis important that you show all work you did to solve the problems whenyou submit your work. This includes any calculations, diagrams, orgraphs that helped you solve it.

  • OPEN ENDED Write the equation of a parabola with a vertex of (2, -1) and which opens downward.
  • OPEN ENDED List three points you might test to find the solution of (x + 3)(x – 5) < 0. Explain why you chose these points.
  • OPEN ENDED Write a system of equations with one linear equation and one quadratic equation for which (2, 6) is a solution.
  • Writing in Math Use the information on page 306 to explain how the graph of y = x2 can be used to graph any quadratic function. Include a description of the effects produced by changing a, h, and k in the equation y = a(x – h)2 + k, and a comparison of the graph of y = x2 and the graph of y = a(x – h)2 + k using values of your own choosing for a, h, and k. Page 306 is in the attachment. (2 attachments for this page)
  • Writing in Math Use the information onpage 314 to explain how you can find the time a trampolinist spendsabove a certain height. Include a quadratic inequality that describesthe time the performer spends more than 10 feet above the ground, andtwo approaches to solving this quadratic inequality. Page 314 is in the attachment. 306 – 307 / 1100
    Mota
    interactive Labgebra2.com
    y=x+
    ain Ideas
    analyze quadratic
    unctions of the form
    i = aix – ) +
    Write quadratic
    the form
    1 = “+R.
    un
    A family of graphis is a group of graphs
    that displays one or more similar
    characteristics. The graph of y = x is
    called the parent graph of the family of
    quadratic functions:
    The graphs of other quadratic
    functions such as y = x2 + 2 and
    y=(x-3) can be found by
    transforming the graph of y = x?.
    -yex-31
    w Vocabulary
    Aris of
    Analyze Quadratic Functions Fach
    function above can be written in the
    form y = (x – 2+k, where (), k) is
    the vertex of the parabola and x = kis
    its axis of symmetry. This is often
    referred to as the vertex form of a
    Equation
    y-xor
    y = (x – 0) +
    y = x + 2 or
    y-ix – 054 + 2
    (0,0)
    (0, 2)
    sor
    Kew Vocabulary
    ertex form
    A
    306 – 307 / 1100
    transforming the graph of y=x?
    Axis of
    lii
    X=3
    Analyze Quadratic Functions Fach
    Equation
    function above can be written in the
    y-xor
    form y = (x – 1)? + , where (h, k) is
    (0,0)
    the vertex of the parabola and x = his
    y = (x – 0 + 0
    its axis of symmetry. This is often
    y=-2 or
    (0, 2)
    referred to as the vertex form of a
    Y = -0° + 2
    y-(x-) or
    quadratic function
    13,0)
    Y-3) 10
    Recall that a translation slides a figure
    without changing its shape or size. As the values of land k change, the
    graph of y = (x – 2)2 + k is the graph of y = x translated:
    • Th| units left if he is negative or units right if his positive, and
    Ikl units up if k is positive or|k| units down if k is negative.
    .
    ain Ideas
    Graph quadratic
    nequalities in two
    Maria
    sohidratic
    nequalities in one
    Marisble.
    314 – 315 / 1100
    GET READY for the Lesson
    Californian Jennifer Parilla is the only
    athlete from the United States to
    qualify for and compete in the
    Olympic trampoline event.
    Suppose the height hat) in fect of a
    trampolinist above the ground
    during one bounce is modeled by
    the quadratic function
    k(t) = -16+2 +42+ + 3.75. We can
    solve a quadratic inequality to
    determine how long this performer
    is more than a certain distance above
    the ground.
    wabula
    rotic inequality
    >

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