In right triangle ABC, right angle is at 'C'. M s the mid-point of hypotenuse . ABC is joined to M and produced to a point D such that DM = CM. Point D is Joined to point B (see fig.). Show that: `CM=1/2AB`

In right triangle ABC, right angle is at C, M is the mid-point of hypotenuse AB. C is joined to M and produced to a point D such that DM = CM. Point D is joined to point B (see figure). Show that : (i) DeltaAMC ~= DeltaBMD (ii) /_DBC is a right angle (iii) Delta DBC ~= DeltaACB (iv) CM = 1/2 AB .

In triangle ABC, right angle at B if s-a=3, s-c=2 then a,c are

ABC is a triangle right angled at 'C'. A line through the midpoint M of hypotenuse AB and parallel to BC intersects AC at D. Show that : CM = MA = 1/2 AB .

ABC is a triangle right angled at 'C'. A line through the midpoint M of hypotenuse AB and parallel to BC intersects AC at D. Show that : D is the midpoint of AC.

ABC is a triangle right angled at C. A line through the midpoint M of hypotenuse AB and parallel to BC Intersects AC at D. Show that : MD_|_ AC

In a right angle triangle ABC, right angle is at C, BC+CA = 23 cm and BC-CA = 7cm ,then find sin A tan B

In right angle triangle ABC , /_ B = 90^@, tan c = 5/12 then the length of hypotenuse is .

In triangle ABC , angle C = angle 90 D is the mid point of BC, prove that AB^2 = 4AD^2-3AC^2 .

In a right angled triangle ABC, right angled at C, if tan A = 1, then verify that 2 sin A. cos A = 1.

In triangle ABC , angle C = angle 90 , D is the mid point of BC, Prove that AB^2 = 4AD^2 -3AC^2 .