OABC ಚೌಕವನ್ನು ಪರಿಗಣಿಸಿ, P ಮತ್ತು Q ಕ್ರಮವಾಗಿ AB ಮತ್ತು BC ಬದಿಗಳ ಮಧ್ಯಬಿಂದುಗಳಾಗಿದ್ದರೆ. ನಂತರ ...

Consider a square OABC ,If P and Q are the midpoints of sides AB and BC ,respectively. Then the value of (2(Area of Delta OPQ))/(Area of square OABC) is

In DeltaABC , PQ is parallel to BC, while P and Q are at AB and AC respectively. If AB = 3AP, then what is the ratio of areas of triangles DeltaAPQ and DeltaABC .

A circle touch sides of A Delta ABC i.e. AB, BC, AC at P, Q, R repectively length of side AB, BC and CA are 10, 12 and 14. Find AP

In the given figure ABCD is a quadrilateral in which AB"||"DC and P is the midpoint of BC. On producing, AP and DC meet at Q. Prove that (i) AB = CQ, (ii) DQ = DC + AB.

An isosceles triangle ABC, with AB = AC, circumscribes a circle, touching BC at P, AC at Q and AB at R. Prove that the contact point P bisects BC.

Bisector of /_B and /_C in DeltaABC meet each other at P. Line AP cuts the sides BC at Q. Prove: (AP)/(PQ)=(AB+AC)/(BC) .

ABCD is a square of side length 1 unit.P and Q are points on AB and BC such that /_PDQ=45^(@) .Then the perimeter of Delta PBQ is