In the triangle `ABC, CH and CM` are the lengths of the altitude and median to the base `AB.` If `a = 10,b = 26, c = 32` then length `HM` is -

In Delta ABC , the length of the altitude from A to BC is

In triangle ABC, AB^2+AC^2=122 and BC=10. Find the length of the median of side BC.

If triangle ABC , AC = 13 cm. then find the length of the median BD.

In a triangle ABC, AB = AC. Show that the altitude AD is median also.

Let a = BC, b = CA, c = AB be side lengths of a triangle ABC. And m be the length of the median through A. If a = 8, b-c = 2, m = 6, then the nearest integer to b is

In triangle ABC , AB=10, AC=7, BC=9. Find the length of the median drawn from point C to side AB.

In a triangle ABC, a, b and c are the lengths of the sides and p, q and r are the lengths of its medians. Which one of the following is correct ?