Ask your own question, for FREE!
Mathematics 14 Online
OpenStudy (milo123):

Help and Please check this! I will medal:)

OpenStudy (3mar):

Need help?

OpenStudy (milo123):

Yes, with part A. And then just check part B:) @3mar

OpenStudy (3mar):

Ok

OpenStudy (3mar):

What do you think?

OpenStudy (triciaal):

I see a reflection across the y-axis then a translation down 4 units

OpenStudy (will.h):

For part A I will explain based on point A A(-4,4) -->A' (4,0) Since the transformation has changed the values not only the signs that means it involves a translation. But before that it involved reflection by the y axis how we know? Because the sign of x values were reverseD So 1st transformation is reflection across y axis A(-4,4) --> y axis reflection --> (4,4) Now the end point was (4,0) that means a translation of law (x, y - 4) Apply that (4,4) --> (4,0) that means we are right since we achieved the same results

OpenStudy (triciaal):

I would not answer congruent with congruent. Say what congruent is... same lengths and angles therefore congruent.

OpenStudy (will.h):

For B they are congruent because the side measures were kept the same. However if a dilation was applied the figures would not be congruent but that's not the case here. Da transformations of reflection and translation keeps the measurements of a figure as the original which means they would be congruent

OpenStudy (milo123):

thanks! what do you mean that you wouldn't answer with congruent @triciaal

OpenStudy (triciaal):

@milo123 question: are they congruent? Answer "After a rigid transformation... the figues are congruent" did not explain that congruent because the same size and angle for a rigid transformation.

OpenStudy (milo123):

oh ...

Can't find your answer? Make a FREE account and ask your own questions, OR help others and earn volunteer hours!

Join our real-time social learning platform and learn together with your friends!
Can't find your answer? Make a FREE account and ask your own questions, OR help others and earn volunteer hours!

Join our real-time social learning platform and learn together with your friends!