Question

how to create a table when you identify the points on the graph for reflection across y-axis

Answer 1

Answer:

Reflection Across the Y-Axis

One of the most basic transformations you can make with simple functions is to reflect it across the y-axis or another vertical axis. In a potential test question, this can be phrased in many different ways, so make sure you recognize the following terms as just another way of saying "perform a reflection across the y-axis":

One of the most basic transformations you can make with simple functions is to reflect it across the y-axis or another vertical axis. In a potential test question, this can be phrased in many different ways, so make sure you recognize the following terms as just another way of saying "perform a reflection across the y-axis":• Graph y = f(-x)y=f(−x)

One of the most basic transformations you can make with simple functions is to reflect it across the y-axis or another vertical axis. In a potential test question, this can be phrased in many different ways, so make sure you recognize the following terms as just another way of saying "perform a reflection across the y-axis":• Graph y = f(-x)y=f(−x)• Graph f(-x)f(−x)

One of the most basic transformations you can make with simple functions is to reflect it across the y-axis or another vertical axis. In a potential test question, this can be phrased in many different ways, so make sure you recognize the following terms as just another way of saying "perform a reflection across the y-axis":• Graph y = f(-x)y=f(−x)• Graph f(-x)f(−x)• f(-x)f(−x) reflection

One of the most basic transformations you can make with simple functions is to reflect it across the y-axis or another vertical axis. In a potential test question, this can be phrased in many different ways, so make sure you recognize the following terms as just another way of saying "perform a reflection across the y-axis":• Graph y = f(-x)y=f(−x)• Graph f(-x)f(−x)• f(-x)f(−x) reflection• Or simply: f(-x)f(−x)

One of the most basic transformations you can make with simple functions is to reflect it across the y-axis or another vertical axis. In a potential test question, this can be phrased in many different ways, so make sure you recognize the following terms as just another way of saying "perform a reflection across the y-axis":• Graph y = f(-x)y=f(−x)• Graph f(-x)f(−x)• f(-x)f(−x) reflection• Or simply: f(-x)f(−x)In order to do this, the process is extremely simple: For any function, no matter how complicated it is, simply pick out easy-to-determine coordinates, divide the x-coordinate by (-1), and then re-plot those coordinates. That's it!

One of the most basic transformations you can make with simple functions is to reflect it across the y-axis or another vertical axis. In a potential test question, this can be phrased in many different ways, so make sure you recognize the following terms as just another way of saying "perform a reflection across the y-axis":• Graph y = f(-x)y=f(−x)• Graph f(-x)f(−x)• f(-x)f(−x) reflection• Or simply: f(-x)f(−x)In order to do this, the process is extremely simple: For any function, no matter how complicated it is, simply pick out easy-to-determine coordinates, divide the x-coordinate by (-1), and then re-plot those coordinates. That's it!The best way to practice drawing reflections over y axis is to do an example problem: