will fan and medal
@The_Jokers_wife
what?
how are u?
okay u?
i summoned the courage to actually ask you. I am feeling great.
sure
@KonaFirestar @The_Jokers_wife Please do not spam someone else's question. Use the chat instead.
@cassandralombardi Hold on a sec while i read your question.
XD @StudyGurl14 don't u see we stop posting things in the chat XD u should have said that 2 min's ago #reading problem
??? @The_Jokers_wife
@cassandralombardi you have \[x^2 + y^2 -6y -12 = 0\] Now, put \[y^2 -6y-12 = (y-k)^2\] form
@cassandralombardi You're going to need to complete the square. Do you know how to do that?
To complete the square, find this value, then add it to both sides of the equation. \(\large (\frac{-6}{2})^2\)
By adding that value, you can easier factor the quadratic
right
so you have \(\large y^2 -6y-3\) Wait...something not right...that's not factor-able
@sangya21 Can you do this? I'm confused...
\[x^2 = -y^2 +6y +12\] \[x^2 = -(y -k)^2 +21 \] \[-y^2 +6y +12 = -(y -k)^2 +21 \] \[-y^2 +6y +12 - 21 = -(y -k)^2 \] \[-y^2 +6y -9 = -(y -k)^2 \] \[y^2 -6y + 9 = (y -k)^2 \] \[y^2 -3y -3y +9 = (y -k)^2 \] \[y(y -3) -3(y -3) = (y -k)^2 \] \[(y -3)(y -3) = (y -k)^2 \] \[(y -3)^2 = (y -k)^2 \]
Is this correct? @StudyGurl14
yeah
sure.
omg @sangya21 that's amazing! EXCELLENT job!
Well sometimes confusion helps. @StudyGurl14 you showed the way. ;)
standard form of equation (a,b) are the center. r = radius. \[(x-a)^2 +(y-b)^2 = r^2\]
lol, thx. That's kind of you. :)
@cassandralombardi have you done it?
Look at the graph which point is at the center of the circle
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