Practice worksheet graphing quadratic functions in vertex form answer key

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Practice worksheet graphing quadratic functions in vertex form answer key

Worksheet Graphing Quadratics from Standard Form Answer Key

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Name Date Period Practice Worksheet Graphing Quadratic Functions in Intercept Form For 1-6 label the x-intercepts axis of symmetry vertex y-int. and at least one more point on the graph. a p q x-intercepts 0 0 Axis of Symmetry is x Vertex Opens up or down Slope to pt one unit from vertex Write the equation of the parabola in intercept form* x y Find a* Write the quadratic function in standard form*. ...

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In this worksheet, we will practice graphing any quadratic function that is given in its standard, vertex, or factored form using the key features of the graph of the function.

Q1:

Which of the following graphs represents 𝑦=𝑥+1?

  • A(a)
  • B(d)
  • C(b)
  • D(c)

Q2:

Which of the following graphs represents the equation 𝑦=(𝑥+4 )?

  • A

  • B

    Practice worksheet graphing quadratic functions in vertex form answer key

  • C

  • D

  • E

Q3:

Which of the following graphs represents the equation 𝑦 =−(𝑥−1)?

  • A

  • B

  • C

  • D

  • E

Q4:

Which of the following graphs represents the equation 𝑦=𝑥+3?

  • A

  • B

  • C

  • D

  • E

Q5:

Which of the following graphs represents the equation 𝑦=−5𝑥−1 0𝑥+6?

  • A

  • B

  • C

  • D

  • E

Q6:

Which of the following graphs represents the equation 𝑦=2(𝑥+3)− 2?

  • A

  • B

  • C

  • D

  • E

Q7:

Which of the following graphs represents the equation 𝑦 =(𝑥+4)(𝑥−2)?

  • A

  • B

  • C

  • D

  • E

Q8:

Which of the following is the equation of the function drawn on the graph?

  • A𝑦=14(𝑥+2)−5
  • B𝑦= −14(𝑥+2)+5
  • C𝑦=14(𝑥+2)+5
  • D𝑦=−14(𝑥−2)+5
  • E𝑦=−14(𝑥+2)−5

Q9:

Write the quadratic equation represented by the graph shown.

  • A𝑦=(𝑥+7)
  • B𝑦=−(𝑥+7)
  • C𝑦=−𝑥(𝑥+7)
  • D𝑦=−𝑥+7
  • E𝑦=(𝑥−7)

Q10:

Write the quadratic equation represented by the graph shown.

  • A𝑦=−(𝑥−1)(𝑥+1)
  • B𝑦=−(𝑥 −1)+3
  • C𝑦 =(𝑥−1)(𝑥+3)
  • D𝑦=(𝑥−1)+3
  • E𝑦=−(𝑥+1)+3

This lesson includes 60 additional questions and 100 additional question variations for subscribers.

How do you write the equation of a parabola in vertex form?

We can use the vertex form to find a parabola's equation. The idea is to use the coordinates of its vertex (maximum point, or minimum point) to write its equation in the form y=a(x−h)2+k (assuming we can read the coordinates (h,k) from the graph) and then to find the value of the coefficient a.

What is the vertex formula?

The vertex formula helps to find the vertex coordinates of a parabola. The standard form of a parabola is y = ax2 + bx + c. The vertex form of the parabola y = a(x - h)2 + k.