Fill in the Blanks
The equation of the circle having centre at (3, – 4) and touching the line5x + 12y – 12 = 0 is ______.
Perpendicular Distance between a point (3, -4) & the line 5x +12y – 12 = 0,
Perpendicular Distance (Between a point and line) =
, whereas the point is
and the line is expressed as ax + by + c = 0
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Since, the equation of a circle having centre (h,k), having radius as "r" units, is
(x – h)2 + (y – k)2 = r2
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169x2 - 1014x + 1521 + 169y2 + 1352y + 2704 – 2025 = 0
169x2 - 1014x + 1521 + 169y2 + 1352y + 679 = 0
Hence, the required equation is 169x2-1014x + 1521 + 169y2 + 1352y + 679 = 0.
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