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a)Find the equation of the circumference that crosses: M(-1,1), N(8,-2), S(0,4). b) verify that the line a) 3x+4y+9=0 is tangent to that circumference.
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@dumbcow @amistre64
All points on the circumference have to be the same distance from the origin. Use the distance formula and let the center be at (x, y). solve for x and y.
well a circle is defined as \[(x-h)^{2} +(y-k)^{2} = r^{2}\] plug in the 3 points to get system of 3 equations with 3 unknowns (h,k,r)
You might have to rework slightly to get linear equations but @dumbcow has hit it on the nose.
I do believe they would work better if i wrote them in general formula :P but a system is a good idea.
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