Home
Class 12
MATHS
'I' is the in-centre of the triangle for...

'I' is the in-centre of the triangle formed by the points `A(0,0), B(3,0), C(0,4)`. `lambda` is the length of the median through B. If `P=(lambda^(2)-9,lambda^(2)+1)`, then the length 'IP' is

Promotional Banner

Similar Questions

Explore conceptually related problems

The vertices of a triangle ABC are A(4,3,-2),B(3,0,1) and C(2,-1,3) , the length of the median drawn from point 'A'-

Find the lengths of the medians of the triangle with vertices A(0,0,6),B(0,4,0)and C(6,0,0)

If A(-2,4) , B(0,0) and C(4,2) are the vertices of DeltaABC , find the length of the median through A .

Find the length of the medians of the triangle with vertices A(0, 0, 3), B(0, 4, 0) and C (5, 0, 0).

If the line through the points (3,1,2) and (4,lambda,0) is parallel to the line through the points (1,2,1) and (2,3,-1) , find lambda

If points (0,0,9),(1,1,8),(1,2,7)a n d(2,2,lambda) are coplanar, then lambda=

If the points A(2,3,-4), B(1,-2,3) and C (3,lambda,-1) are colliner, then value of lambda is

Find the length of the median AM of the triangle with vertices A(1,-1),B(0,4) , and C (-5,3) .

If the points A(2, 1, -1), B(0, -1, 0), C(lambda, 0, 4), D(2, 0, 1) are coplanar, then lambda=

(0,0) is the centre of the circle passing through the vertices of an equilateral triangle. If the length of the median of the triangle is 9 units then equation of the circle is