Consider a triangle 
with coordinates of its vertices as 
and
. The bisector of the interior angle of 
has the equation which can be written in the form 
The distance between the orthocentre and the circumcentre of the triangle 
is
a)
25/2
b)
29/2
c)
37/2
d)
51/2
Consider a triangle with coordinates of its vertices as and. The bisector of the interior angle of has the equation which can be written in the form
The distance between the orthocentre and the circumcentre of the triangle is
a)
25/2
b)
29/2
c)
37/2
d)
51/2
Question ID - 55421 | SaraNextGen Top Answer
Consider a triangle with coordinates of its vertices as and. The bisector of the interior angle of has the equation which can be written in the form
The distance between the orthocentre and the circumcentre of the triangle is
a)
25/2
b)
29/2
c)
37/2
d)
51/2
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Consider a triangle |
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The distance between the orthocentre and the circumcentre of the triangle |
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|
a) |
25/2 |
b) |
29/2 |
c) |
37/2 |
d) |
51/2 |
1 Answer
127 votes
Answer Key / Explanation : (a) -
(a)
.png)
Since triangle is right angled, circumcentre is the midpoint of 
and orthocenter is 
. Hence,
127 votes
Answer Link
127