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OpenStudy (anonymous):
conver the polar equation to rectangular form.
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OpenStudy (anonymous):
2/2-sin theta
OpenStudy (anonymous):
r=2/2-sin theta
Here is what I am thinking:
r = 2/(2-y/r)
r(2-y/r) = 2
2r - y =2
2r = 2+y
r+ 1 + y/2
OpenStudy (anonymous):
it should be r = 1+ y/2 ???
terenzreignz (terenzreignz):
As for you, I thought you were doing great, up until the step after
2r = 2+y
Up to here, was good... how'd you get the next step?
OpenStudy (anonymous):
I divided everything by 2
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terenzreignz (terenzreignz):
ahh.. a typo on your part, aye? Okay... the first + sign should have been an = sign.
OpenStudy (anonymous):
yup ;)
terenzreignz (terenzreignz):
Now use this relation... we don't want any r's if it's going to be a rectangular form, so
\[\Large r = \sqrt{x^2+y^2}\]
OpenStudy (anonymous):
from the 2r-y=2?
terenzreignz (terenzreignz):
Yeah, sure :)
Better from
2r = y + 2
though
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OpenStudy (anonymous):
ok. should I be plugging that info into that equation?
terenzreignz (terenzreignz):
It then becomes
\[\large 2\sqrt{x^2+y^2}= y + 2\]
terenzreignz (terenzreignz):
It's not pretty, so let's square both sides...
\[\Large 4(x^2+y^2) = (y+2)^2\]
OpenStudy (anonymous):
Oh! Okay that makes a bit more sense. Would this involve another step like factoring it out?
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