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ABCD is a square of unit area. A circle is tangent to two sides of ABCD and passes through exactly one of its vertices. The rasdius of the circle is
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A circle S of radius 1 is inscribed in an equilateral triangle PQR. The points of contact of S with the sides PQ, QR, and RP are D,E,and F, respectively. The line PQ,QR,and RP are D,E, and F, respectively. The line PQ is given by the equation and the point D is . Further, it is given that the origin and the center of S are on the same side of the line PQ. The equations of the sides QR and RP are, respectively,
| Question Text | ABCD is a square of unit area. A circle is tangent to two sides of ABCD and passes through exactly one of its vertices. The rasdius of the circle is |
