The equation of a circle is x2+y2−4x+2y−4=0. With respect to the circle
A
the pole of the line x−2y+5=0 is (1,1)
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B
the chord of contact of real tangents from (1,1) is the line x−2y+5=0
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C
the polar of the point (1,1) is x−2y+5=0
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D
none of these
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Solution
The correct options are A the pole of the line x−2y+5=0 is (1,1) C the chord of contact of real tangents from (1,1) is the line x−2y+5=0 D the polar of the point (1,1) is x−2y+5=0 let (1,1) be pole of x2+y2−4x+2y−4=0
Then equation of polar which is also chord of contact is S1=0