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Mathematics 18 Online
OpenStudy (anonymous):

Medal for help please!

OpenStudy (anonymous):

p->p-> (-2,-6) for the glide reflection where the translation is (x,y)->(x,y,-1) and the line of reflection is x=1. What are the coordinates of P? (4,-5) (-2,-7) (-2,-5) (4,-6)

OpenStudy (anonymous):

No idea XD

OpenStudy (anonymous):

Ugh.

OpenStudy (phi):

can you fix your typo: the translation is (x,y)->(x,y,-1) do you really mean (x,y) -> (x, y-1) ?

OpenStudy (anonymous):

Yes that what it says

OpenStudy (phi):

If so, I would first do the "translation" using the rule (x,y) -> (x, y-1) (-2,-6) what do you get ?

OpenStudy (anonymous):

im not sure how to do that. Put -2 in x?

OpenStudy (phi):

(x,y) -> (x,y-1) is "short-hand" for keep x the same (x --> x) and y --> y-1 (the "new" y is y-1 ) (that is assuming the rule is really (x,y) -> (x,y-1) because (x,y)->(x,y,-1) does not make sense

OpenStudy (anonymous):

Oh my bad i did do it wrong, its (x,y)-> (x,y-1)

OpenStudy (phi):

do you see what you get using that rule on your point (-2,-6) ?

OpenStudy (phi):

(-2, -6 -1 ) which simplifies to (-2,-7) if you reflect it about x=1, the new x value is "on the other side" of the line x=1

OpenStudy (anonymous):

Okay.. i somewhat understand..

OpenStudy (phi):

It looks like this: A is the point (-2,-7) and A' is A reflected about x=1

OpenStudy (phi):

But sadly, none of your choices show (4,-7) as the answer.

OpenStudy (anonymous):

just 4,-6..

OpenStudy (phi):

unless you accidentally typed in the wrong numbers for the question (or the choices), this question has a problem. You should ask your teacher about this one. Because if we start at (-2,-6) and follow the "rules", we will end up at (4,-7)

OpenStudy (anonymous):

yeah thats exactly how the problem is..

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