find the centre and radius of the circle x2+y2-4X-8Y-45=0
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comparing the eq. x2+y2-4x-8y-45=0 with the standard eq. of circle
i.e., x2+y2+2gx+2fy+c=0
then, 2g = -4, g = - 2
and, 2f = -8 , f = -4
and, c = -45
as, the centre of circle is (-g,-f)
centre = (2,4)
and, radius(square) = g2+f2-c
hence, radius = (root)65
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Answer:
comparing the eq. x2+y2-4x-8y-45=0 with the standard eq. of circle
i.e., x2+y2+2gx+2fy+c=0
then, 2g = -4, g = - 2
and, 2f = -8 , f = -4
and, c = -45
as, the centre of circle is (-g,-f)
centre = (2,4)
and, radius(square) = g2+f2-c
hence, radius = (root)65
Explanation:
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