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technocrat
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Yes.. The answer should be A.
Using s1 we can see that wxyz is a square.
Diagonal of this square is given.(16).
We can find the area of the square.
We have the area of the circle.
so we know the area of the shaded region(circle-square).

But using s2, all we get to know is that wxyz is NOT a square.
We can't calculate the area of wxyz. NOT sufficient.

Answer should be A
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zeenie
Yes.. The answer should be A.
Using s1 we can see that wxyz is a square.
Diagonal of this square is given.(16).
We can find the area of the square.
We have the area of the circle.
so we know the area of the shaded region(circle-square).

But using s2, all we get to know is that wxyz is NOT a square.
We can't calculate the area of wxyz. NOT sufficient.

Answer should be A
Just a minor correction. The rectangle in this question can't be a square as the diagonal is twice as long as the side WZ. The other side equals \(16^2 - 8^2 = \sqrt{256 - 64} = \sqrt{192}\).
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zeenie
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Oops !! I must be stoned..
I read it as wz=xw.
But even after reading it correctly(ow=wz)
we could find the area using Pythagorean theorem.(as you have done)

Thanks for correcting the mistake



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