draw a line segment of lenght 7.6 cm and divide it in the ratio 5:8. Measure the two parts
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∵ Length of tangents from a point to circle are equal.
PQ=PR
Then parallelogram PQRS is rhombus.
∴ Mid-point of QR= midpoint of PS
and QR⊥PS
∴S is the mirror image of P w.r.t. QR
∵L≡2x+y=6
Let P≡(λ,6−2λ)
∵∠PQO=∠PRO=2π
∴OP is diameter of circumcircle PQR then centre is
(2λ,3−λ)
∴x=2λ⇒λ=2x
and y=3−λ,
then 2x+y=3∵P≡(2,3)
∴ Equation of QR is 2x+3y=4
Let S≡(α,β)
⇒2α−2=3β−3=(4+9)−2(4+9−4)=13−18
∴α=−1310,β=
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