Can a triangle be formed by line segment of lengths a,b and c, such that `a gt b-c`?

Can a triangle be formed by line segment of lengths a,b and c, such that a=b-c ?

The number of triangles that can be formed with the sides of lengths a,b and c where a,b,c are integers such that a<=b<=c is

If the centroid of the triangle formed by the points (a,b),(b,c) and (c,a) is at the origin, then find the value of a^(3)+b^(3)+c^(3).

If the centroid of a triangle formed by the points a. b), (b, c), and (c a) is at the origin, then a^(3) + b^(3) + c^(3) =

Two points A and B are selected at random on a segment of length l. Find the probability that a triangle can be constructed from these three segments.

If Delta is the area of a triangle with side lengths a , b , and c , then

Taking any three of the line segments out of segments of length 2 cm, 3 cm, 5 cm and 6 cm, the number of triangles that can be formed is :

If the centroid of the triangle formed by points P(a,b),Q(b,c) and R(c,a) is at the origin, what is the value of a+b+c?

The area of the triangle formed by the points (a, b+c), (b, c+a), (c, a+b) is