Geometric Probablity

An ellipse of eccentricity 2 2 3 \frac { 2\sqrt { 2 } }{ 3 } is inscribed in a circle and a point is chosen at random within the circle. If the probability that this point lies outside the ellipse is expressed as a b \frac { a }{ b } where a , b a,b are co-prime integers.

Now let the previous ellipse is made up of thin wire of total length L L then if we cut this wire in 3 pieces. If the probability That these three pieces forms triangle is expressed as c d \frac { c }{ d } where c , d c,d are co-prime integers.

Which of following options is correct?

b-a=d-c b+a=d+c b-a>d-c b+a>d+c

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