`Delta ABC and Delta AMP `are two right triangles right angled at B and M respectively.
Prove that (i) `Delta ABC ~ Delta AMP` and
(ii) `(CA)/(PA) = (BC)/(MP)`.

In the given figure, ABC and AMP are two right triangles, right angled at B and M respectively. Prove that : DeltaABC ~ DeltaAMP

In the given figure, ABC and AMP are two right triangles, right angled at B and M respectively. Prove that : (CA)/(PA)=(BC)/(MP)

Given that Delta ABC ~ Delta PQR , CM and RN are respectively the medians of Delta ABC and Delta PQR . Prove that (i) Delta AMC ~ Delta PNR (ii) (CM)/(RN) = (AB)/(PQ) (iii) Delta CMB ~ Delta RNQ

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

ABC and ADC are two right triangles with common hypotenuse AC. Prove that angle CAD = angle CBD.

In a right angles triangle, prove that r+2R=s.

ABC is a right triangle right angled at B. Let D and E be any points on AB and BC respectively. Prove that AE^(2) + CD^(2) = AC^(2) + DE^(2) .

ABC is an isosceles triangle right angled at C. Prove that AB^(2) = 2AC^(2) .

ABC is an isosceles triangle, right angled at C. Prove that AB^(2)= 2AC^(2) .

In the given figure, ABC is a triangle right angled at B. D and E are ponts on BC trisect it. Prove that 8AE^(2) = 3AC^(2) + 5AD^(2) .