In the given figure, PQR is an equilateral triangle and OSPT is a square. If `OT=2sqrt2` units find the equation of lines `OT, OS, SP, QR, PR, and PQ`.

In the given figure, PQR is an equilateral triangle and QRST is a square. Then anglePSR=

If PQR is an equilateral triangle and PX ⊥ QR, find the value of PX^2.

In the adjoining figure , Delta PQR is an equilateral triangle. QR = RN . Prove that PN^(2) =3PR^(2)

in the adjoining figure, Delta PQR is an equilateral triangle. Point S is on seg QR such that QS = 1/3 QR , Prove that 9 PS^(2) = 7 PQ^(2)

In the given figure, PQRS is a square and T and U are respectively, the mid-points of PS and QR. Then what is the area of ∆OTS if PQ = 8 cm?

Given PQR is a straight line and PQ : QR = 37. Find QR : PQ

The vertex P of an equilateral triangle /_PQR is at (2,3) and the equation of the opposite side QR is given by x+y=2. Find the possible equations of the side PQ.

The vertex P of an equilateral triangle trianglePQR is at (2,3) and the equation of the opposite side QR is given by x+y=2 . Find the possible equations of the side PQ.

The vertex P of an equilateral triangle trianglePQR is at (2,3) and the equation of the opposite side QR is given by x+y=2 . Find the possible equations of the side PQ.