An upward open parabola passes through 5 plotted points on a coordinate plane with x-axis ranging from negative 12 to 12 in increments of 2 and y-axis ranging from negative 6 to 18 in increments of 2.
Interpret the key features of the graph. What type of transformation occurred from the parent function?
(1 point)
Responses
This is a vertical stretch of the parent function y=x2
due to the changes in the x-coordinates of each point.
This is a vertical stretch of the parent function y equals x squared due to the changes in the x -coordinates of each point.
This is a vertical stretch of the parent function y=x2
due to the changes in the y-intercept.
This is a vertical stretch of the parent function y equals x squared due to the changes in the y -intercept.
This is a vertical stretch of the parent function y=x2
due to the changes in the x-intercept.
This is a vertical stretch of the parent function y equals x squared due to the changes in the x- intercept.
This is a vertical stretch of the parent function y=x2
due to the changes in the y-coordinates of each point.
This is a vertical stretch of the parent function y equals x squared due to the changes in the y -coordinates of each point.
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1 answer
From the information given, the correct interpretation of the transformation that occurred from the parent function \(y = x^2\) is:
This is a vertical stretch of the parent function \(y = x^2\) due to the changes in the y-coordinates of each point.
This response indicates that the points plotted on the graph have y-values that are higher than those typically found on the graph of the parent function, suggesting a vertical stretch.
1 answer
1 answer
1 answer
1 answer