An ellipse is inscribed in a circle and a point within the circle is chosen at random. If the probability that this point lies outside the ellipse is `2/3` then the eccentricity of the ellipse is: (A) `(2sqrt2)/3` (B) `sqrt5/3` (C) `8/9` (D) `2/3`

An ellipse is inscribed in a circle and a point within the circle is chosen at random.If the probability that this point lies outside the ellipse is (2)/(3) then the eccentricity of the ellipse is: (A)(2sqrt(2))/(3) (B) (sqrt(5))/(3) (C) (8)/(9)(D)(2)/(3)

An ellipse of eccentricity (2sqrt(2))/(3) is inscribed in a circle and a point within the circle is chosen at random. The probability that this point lies outside the ellipse is

An eppipse of eccentricity (2sqrt2)/(3) is inscribed in a circle and a point within the circle is chosen at random. The probability that this point lies outside the ellipse is

An ellipse of eccentricity (2 sqrt2)/(3) is inscribed in a circle and a point within the circle is choosen at random. The probability that this point lies outside the ellipse is :

An ellipse of eccentricity (2sqrt2)/3 is inscribed in a circle and a point within the circle is chosen at random. Let the probability that this point lies outside the ellipse be p. Then the value of 105 p 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

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