Home
Class 10
MATHS
[" 30."[P" and "Q" are the mid-points on...

[" 30."[P" and "Q" are the mid-points on the sides "CA" and "CB" respectively of "/_ABC" right-angled at "C" .Prove that "],[4(AQ^(2)+BP^(2))=5AB^(2)" ."]]

Promotional Banner

Similar Questions

Explore conceptually related problems

P and Q are the mid-points of the sides CA and CB respectively of a Delta ABC , right angled at C. Prove that 4(AQ^(2)+BP^(2))=5 AB^(2) .

P and Q are points on the sides CA and CB respectively of ABC, right angled at C. Prove that AQ^(2)+BP^(2)=AB^(2)+PQ^(2)

If x and y are the mid-points of the sides CA and CB respectively of a ∆ABC right angled at C. prove that 4Ay^2=4AC^2 +BC^2

D and E are points on the sides CA and CB respectively of a DeltaABC right angled at C. Prove that AE^(2)+BD^(2)= AB^(2)+DE^(2) .

P and Q are points on the sides C A and C B respectively of A B C , right-angled at C . Prove that A Q^2+B P^2=A B^2+P Q^2 .

D and E are points on the sides CA and CB respectively of a triangle ABC right angled at C.Prove that AE^(2)+BD^(2)=AB^(2)+DE^(2)

D and E are points on the sides CA and CB respectively of a triangle ABC right angale at C. prove that AE^(2)+BD^(2)=AB^(2)+DE^(2).