If P is a point in the ineterior of `triangleABC` then fill in the blanks with `gt or lt or-`
PA+PB……AB
PB+PC…..BC
AC…..PA+PC

If P be a point in the interior of equilateral triangle ABC such that PA=3,PB=4 and PC=5 then find a.

P is a point on the side BC off the DeltaABC and Q is a point such that PQ is the resultant of AP,PB and PC. Then, ABQC is a

In the given figure ,P is a point on the side BC of triangleABC .Prove tat (AB+BC+AC)GT2AP

If P is the orthocentre and Q is the circumcentre of triangleABC , then overline(PA)+overline(PB)+overline(PC)=

The point C is the image of point A in line l and line segment BC intersects the line l at P. Is PA + PB = PC + PB ?

If P is a point on the plane of DeltaABC such that bar(PA) + bar(PB) + bar(PC) = 0 , then, for Delta ABC, the point P is

The point C is the image of point A in line l and line segment BC intersects the line l at P. Is PA = PC ?

If G be the centroid of a triangle ABC and P be any other point in the plane prove that PA^(2)+PB^(2)+PC^(2)=GA^(2)+GB^(2)+GC^(2)+3GP^(2)

If A(1,3) and B(2,1) are points,find the equation of the locus of point P such that PA=PB

If P be any point in the plane of square ABCD, prove that PA^(2)+PC^(2)=PB^(2)+PD^(2)