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Equation of circle (x−h)²+(y−k)²=r²
⇒(4−h)²+(1−k)²=r² ...(1)
⇒(6−h)²+(5−k)²=r² ...(2)
solving the above 2 equations, we get,
h+2k=11 ...(3)
given, 4h+k=16 ...(4)
solving the above 2 equations, we get,
h=3,k=4
substituting the above values in (1), we get,
(4−3)²+(1−4)²=r²
∴r= √10
Hence, the equation is,
(x−3)²+(y−4)²=(√10)²
x²+y²−6x−8y+15=0
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