SOLUTION: A.) Write a quadratic function in vertex form whose minimum value is 8.
B.) Write a quadratic function that transforms the graph of your function from part a so that it is shift
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-> SOLUTION: A.) Write a quadratic function in vertex form whose minimum value is 8.
B.) Write a quadratic function that transforms the graph of your function from part a so that it is shift
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Question 698630: A.) Write a quadratic function in vertex form whose minimum value is 8.
B.) Write a quadratic function that transforms the graph of your function from part a so that it is shifted horizontally. Explain the change you made and describe the transformation that results from the change.
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You can put this solution on YOUR website! A.) Write a quadratic function in vertex form whose minimum value is 8.
y=x^2 is a parabola that opens upwards and the vertex is at the origin.
to translate that to 8:
y=x^2 + 8
.
B.) Write a quadratic function that transforms the graph of your function from part a so that it is shifted horizontally. Explain the change you made and describe the transformation that results from the change.
To shift the above quadratic to the left 2 units:
y=(x+2)^2 + 8
