What is the equation of the graph illustrated below? http://curriculum.kcdistancelearning.com/courses/GEOMx-HS-A09/b/assessments/C-CirclesExam/Geometry_7_Exam_79q.gif
@amistre64 @myininaya please i really need help
pfft, you know this. all we need is a center and a radius. what would you propose they are?
0, 2 and 4?
correct, now, how do we find the distance between 2 points? (x,y) and (0,2)?
im not sure...
theres a phrase im thinking of, starts with 'distance' and ends with 'formula' ... what would that be?
http://www.mathwarehouse.com/algebra/distance_formula/images/distance-formula4.png
i looked up distance formula :)
i circle is defined as the distance of all points (x,y) from a center point. :) so give it your best shot, how can we fill out that formula?
plug in x and y?
it may be better if we notate it like this from some distance,d, and some center point (cx,cy) \[d=\sqrt{(x-c_x)^2+(y-c_y)^2}\] the equation of a circle is actually the square of d so ... lets rewrite it as: \[d^2=(x-c_x)^2+(y-c_y)^2\]
ok...
@amistre64
we know d, and cx, cy .... fill em in
ok hold on...
@amistre64 what do i do when i plug them in?
well since we are looking for the equation of the circle, and the equation is such that:\[d^2=(x-c_x)^2+(y=c_y)^2\] i would say that if there is any simplification to do ... cleaning up any zero sums .... then thats all there is to do.
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