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Maximum numbers of circles can be drawn through three noncollinear point is ​

User Easeccy
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2 Answers

16 votes
16 votes

Answer:

1

Explanation:

the number of circles which can pass through three given non-collinear points is exactly one.

the reason is that the center of such a circle must be on the (perpendicular) bisectors of the lines between each pair of these points.

these bisectors intersect at one unique point which is the center of the circle and the distance of any point from the center is the radius. So given three non collinear points fixes the center and the radius thereby giving us one unique circle.

the same way we find the circumscribing circle of a triangle, which is exactly the same situation.

User Shinobu
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18 votes
18 votes

Answer:

find the product of (4m-n)and(3m-2n)

User Andrey Radkevich
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