Home
Class 11
MATHS
[" 23.The sides of a "Delta ABC" are "BC...

[" 23.The sides of a "Delta ABC" are "BC=5,CA=4" and "AB=3." If "A" is "],[" at the origin and the bisector of the internal angle "A" meets "],[BC in D(12/7,12/7)," then the coordinates of the incentre,"],[" are "],[[" (a) "(2,2)," (b) "(2,3)," (c) "(3,2)," (d) "(1,1)]]

Promotional Banner

Similar Questions

Explore conceptually related problems

In a /_ABC the sides BC=5,CA=4 and AB=3. If A(0,0) and the internal bisector of angle A meets BC in D((12)/(7),(12)/(7)) then incenter of /_ABC is

In a triangle ABC the sides BC=5, CA=4 and AB=3 . If A(0,0) and the internal bisector of angle A meets BC in D (12/7,12/7) then incenter of triangle ABC is

In a triangle ABC the sides BC=5, CA=4 and AB=3 . If A(0,0) and the internal bisector of angle A meets BC in D (12/7,12/7) then incenter of triangle ABC is

If A ( 2,2,-3) B ( 5,6,9) ,C (2,7,9) be the vertices of a triangle. The internal bisector of the angle A meets BC at the point D, then find the coordinates of D.

If A(2, 2, -3), B(5, 6, 9) and C(2, 7, 9) be the vertices of a triangle. The internal bisector of the angle A meets BC at the point D. Find the coordinates of D.

If A ( 2,2,-3) B ( 5,6,9) ,C (2,7,9) be the vertices of a triangle. The internal bisector of the angle A meets BC at the point D, then find the coordinates of D.

ABC is a right angled with AB=AC. Bisector of angleA meets BC at D. prove that BC=2AD

ABC is a right triangle with AB = AC.If bisector of angle A meet BC at D then prove that BC =2 AD .

The coordinates of the vertex A of the triangle ABC are (7,-4) . If the coordinates of the centroid of the triangle be (1,2) , find the coordinates of the mid - point of the side overline(BC) .