A square is inscribed in a circle. If `p_r` is the probability that a randomly chosen point inside the circle lies within the square and p, is the probability that the point lies outside the square, then

A square is incribed in a circle . If p_(1) is the probability that a randomly chosen point of the circle lies within the square and p_(2) is the probability that the point lies outside the square then

A square is incribed in a circle . If p_(1) is the probability that a randomly chosen point of the circle lies within the square and p_(2) is the probability that the point lies outside the square then

A square inscribed in a circles.

The point (5,-7) lies outside the circle

A square is inscribed in a circle of radius 7 cm. Find the area of the square.

A square is inscribed in a circle with area 9z. What is the area of the square?

A point is randomly chosen inside the circumcircle of an equilateral triangle. Find the probability that it lies inside the inscribed circle of that triangle.

A square is inscribed in a circle with radius 7sqrt(2) units. Find the probability that a point lying inside the circle selected at random will lie inside the square.

In the figure rectangle ABCD,what is the probability that a randomly chosen point that in ABCD lies inside the triangle ABE is

An ellipse is inscribed in its auxiliary circle and a point within the circle is chosen at random. If p is the probability that this point lies outside the ellipse and inside the auxiliary circle. Then 8p is equal to (where eccentricity of the ellipse is sqrt3/2 ) (A) 3 (B) 4 (C) 6 (D) 1