1. The number of points equidistant from three given distinct collinear points is
1)0
2) 1
3)2
4) Infinite
Answers
Answered by
4
Answer:
2)1
2 Nd is the correct answer
Answered by
0
Answer:
As per the data given in the above question .
we have to find the number of points equidistant from collinear points .
Now ,
3 points are given that they are collinear , the points will definately form a triangle.
Then we know that if three edges of any triangle can be equidistant to any one point then called the cirumcentre appraently of the circle .
Therefore there is no other point equidistant to other 3 points .
Hence ,
Hence ,option (2) 1 is the correct answer.
The number of points equidistant from three given distinct collinear points is 1.
Project code #SPJ2
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