The equation of a circle is shown below.
(x – 3)2 + (y – 2)2 = 9
Which statement is true about the center of the circle?
It is located on the y-axis.
It is located in the third quadrant.
It is located in the first quadrant.
It is located on the x-axis.
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jimthompson5910 (jim_thompson5910):
Do you have a graphing calculator?
jimthompson5910 (jim_thompson5910):
Or graph paper?
OpenStudy (anonymous):
i have geogebra on my computer!
jimthompson5910 (jim_thompson5910):
very nice, so do I, and I love it lol
jimthompson5910 (jim_thompson5910):
simply type (x-3)^2 + (y-2)^2 = 9 into the input bar and it will graph the circle
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OpenStudy (anonymous):
lol me to!!! ...it doesnt do a circle tho it does a line
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OpenStudy (anonymous):
ok now i have a circle! lol
jimthompson5910 (jim_thompson5910):
yay
jimthompson5910 (jim_thompson5910):
so where is the center?
OpenStudy (anonymous):
is this right??? ....It is located in the first quadrant.
jimthompson5910 (jim_thompson5910):
optionally, you can type "center(c)" without quotes and it will plot out the center point
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jimthompson5910 (jim_thompson5910):
you got it
OpenStudy (anonymous):
wait no ...ummm this one right?? ....It is located on the x-axis.
jimthompson5910 (jim_thompson5910):
no, did you type "center(c)"?
jimthompson5910 (jim_thompson5910):
into the input bar
jimthompson5910 (jim_thompson5910):
oh and don't enter the quotes
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OpenStudy (anonymous):
i didnt know it could do that! lol ...center is (3,2)
jimthompson5910 (jim_thompson5910):
perfect
jimthompson5910 (jim_thompson5910):
btw, if you can't use a graphing calculator or geogebra, then you can look at the equation
(x-3)^2 + (y-2)^2 = 9
and notice that it's in (x-h)^2+(y-k)^2=r^2 form
Since h = 3 and k = 2, the center is (3,2)
OpenStudy (anonymous):
ok...so whats the answer then?
jimthompson5910 (jim_thompson5910):
where is (3,2)? is it on the x-axis or in the first quadrant?
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OpenStudy (anonymous):
ummm first quadrant??
jimthompson5910 (jim_thompson5910):
you got it
jimthompson5910 (jim_thompson5910):
so the center is in the first quadrant
jimthompson5910 (jim_thompson5910):
your first answer was right on, so it's always good to go with your instinct
OpenStudy (anonymous):
ok yay! lol ...thanks!!!!
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