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Mathematics 16 Online
OpenStudy (anonymous):

Quadrilateral A B C D has vertices at A negative two comma negative one, B negative four comma negative seven, C negative nine comma negative three and D negative eight comma negative six. It is reflected across the x-axis. What are the new coordinates?

OpenStudy (anonymous):

For all the vertices, the sign of y-coordinate changes. For example, A(-2,-1) will be A'(-2,1) after reflection in x-axis. B(-4,-7) will be B'(-4,7) C(-9,-3) will be C'(-9,3) D(-8,-6) will be D'(-8,6) Reflection does not change the shape or size of the figure. It just flips it over.

OpenStudy (anonymous):

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OpenStudy (anonymous):

The rule for reflecting over the x-axis is (x,y) changes to (x,-y) A(-2,1) B(-4,7) C(-9,3) D(-8,6)

OpenStudy (anonymous):

A reflexion across the x-axis means that every point that was on the x-axis will remain where it was. Every point that was a certain distance below the x-axis will go the same distance above the x-axis. Every point that was a certain distance above the x-axis will go the same distance below the x-axis. The x-coordinate of each point remains the same; the y-coordinate of each point will become its additive inverse. That means that for every point (a, b), the reflection will have coordinates (a, -b). Examples: Point (8, 2) becomes (8, -2) Point (5, 0) remains (5, 0) Point (3, -7) becomes (3, 7)

OpenStudy (anonymous):

Thanks!

OpenStudy (anonymous):

No prob- anytime.

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