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Mathematics 13 Online
OpenStudy (quickstudent):

Start with the point B (-1, -4). Reflect the point through the y-axis. What are the new coordinates of the point B’? Now reflect the point through the x-axis. What are the new coordinates of the point B’’? What is the relationship between the original point B and B’’? Can you describe this in terms of one reflection?

OpenStudy (quickstudent):

@Kevin @NerdyChick16

OpenStudy (quickstudent):

@Will.H

OpenStudy (will.h):

@kevin i have to go can you help her and BTW congrats for the new title mate :)

OpenStudy (quickstudent):

@SapphireMoon

OpenStudy (sapphiremoon):

Reflected across the y axis changes the sign of the x coord. So it would then be (1, -4). Reflection across the x axis changes the sign of the y coord. That makes it (1, 4). I think the equivalent would be a reflection across y=x but I'm not sure without graphing.

OpenStudy (quickstudent):

@Kevin

OpenStudy (will.h):

need more help?

OpenStudy (quickstudent):

Just the last part of the question.

OpenStudy (will.h):

reflecting point B across the y axis B(-1,-4) --> B'(1,-4) Bow reflecting across the x axis B'(1,-4) --> (x,-y) --> B''(1,4) the relationship between the original B and B'' is that B --> B'' is reflection across the origin (-x,-y)

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