A point X moves inside the square PQRS such that it is always equidistant from lines PS and PQ. Its locus is the line:
The diagonal PR of a quadrilateral PQRS bisects the angles P and R, then
Construct a right angled triangle PQR, in which ∠Q=90o,hypotenuse PR=8 cm and QR=4.5 cm. Draw bisector of angle PQR and let it meet PR at point T. Prove that T is equidistant from PQ and QR.