Graph the following equations using Desmos and upload a screenshot of your graphs:
y = x2
y = 2x2
y = 5x2
Graph the equation that represents stretching y = x2 by a factor of 6. Upload a screenshot of your graph.
In your own words, describe how the parabola changes as the “a” gets larger:
Delete all of the graphs in Desmos. Now graph the following equations using Desmos and upload a screenshot of your graphs:
In your own words, describe how the parabola changes when “a” is a fraction between 0 and 1:
Graph the equation that represents compressing y = x2 by a factor of 10. Upload your Desmos screenshot.
In Desmos graph the equations below then upload a screenshot of your graph.
In your own words describe how to translate a parabola vertically
Which of the following has vertical transformation down 8 units
Given the parent function: y = x2, write the equation to translate the parabola vertically up 4 units and compressed by a factor of 3:
Use Desmos to graph the equations below and upload a screenshot of your graph.
What did you notice about the graphs of
How do you think the graph of
Graph the equations in Desmos and upload a screenshot of your graph
Without graphing explain how the parent function y = x2 is transformed by the equation y = 2x2 -3
Write an equation that shift the parent function y = x2 five units to the left.
Which letter below will cause a reflection over the x-axis
Which letter below will cause a horizontal (left/right) shift of the parent function y = x2?
Which letter below will cause a vertical (up/down) shift of the parent function y = x2?
Which letter below will cause a shrink or stretch of the parent function y = x2?