In the figure above, PQRS is a square , `anglePTR=110^(@)`, then find `angleTPS`.

In the figure above, ABCD is a square and PQCD is a rectangle. Find anglePRC .

square PQRS is a rhombus and anglePQS=42^@ , then find angle PQR. Justify .

In the given figure, square PQRS is a cyclic quadrilateral such that anglePQR=50^@ then anglePSR =

If the figure above is a square, what is the value of a?

In the figure, square PQRS is cyclic side PQ cong RQ, /_PSR=110^(@) , Find /_PQR

In the figure above, PQRS is a trapezium , PQ//SR, QR=RS, and angleQRS=90^(@) . If QR=24 cm and PS=25 cm , then find the length of PQ.

In the figure, square PQRS is cyclic side PQ cong RQ, /_PSR=110^(@) , Find m(arc QR)

In the figure, square PQRS is cyclic side PQ cong RQ, /_PSR=110^(@) , Find measure of /_PRQ