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 OSPT is a square.If OT=2sqrt(2) 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=

In the given figure,ABC is an equilateral triangle; PQ|AC and AC is produced to R such that CR=BP. Prove that QR bisects PC

In the given figure, I Rs = 3sqrt3 cm and RPS is an equilateral triangle, then find the value of QR

In the given figure, if PQR is an isosceles triangle such that PQ = PR and PS = PT, then the value of y is equal to

In the given figure, ABCD is a square and DeltaBCT is an equilateral triangle. Find /_BTD .

In the given figure , PQR is an equilateral triangle with side as 12 cm . S and T are the mid points of the sides PQ and PR respectively . What ist he area (in cm^(2) ) of the shaded region ?

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