The two points A and B in a plane such that for all points P lies on circle satisfied PA/PB=k then k will not be equal to
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PA/PB=k then k will not be equal to
Step-by-step explanation:
- Here we use the Apollonian theorem
- Here are given two points that is A and B and a number r
- The locus of the point p is such as PA/PB = r where r is radius or circle.
- If r = 1 then it will perpendicular bisect AB, so that if P point lies on a circle then K will not be equal to 1.
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Answer:
PA/PB=k then k will not be equal to 1
Step-by-step explanation:
- Here we use the Apollonian theorem
- Here are given two points that is A and B and a number r
- The locus of the point p is such as PA/PB = r where r is radius or circle.
- If r = 1 then it will perpendicular bisect AB, so that if P point lies on a circle then K will not be equal to 1.
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