reflected in the y-axis. Solution : Required transformation : Reflection about y - axis, So replace x by -x. Put x = -x and Original equation ==> 2x-3y = 8 After reflection ==> -2x-3y = 8. 2x+3y = -8.

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The formula for this is: {eq}(x,y) \rightarrow (-x,y) {/eq}. To reflect an equation over the y-axis, simply multiply the input variable by -1: {eq}y=f(x) \rightarrow y=f(-x) {/eq}.

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How do you reflect an equation across the Y axis? Reflecting a Function About the y-Axis. The y-axis is the vertical axis, so if we were to reflect a function over the y-axis, we would do a

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Reflection Over X-Axis & Y-Axis

Reflection across the y axis. Conic Sections: Parabola and Focus. example

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The rule for reflecting over the Y axis is to negate the value of the x-coordinate of each point, but leave the -value the same. For example, when