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Bunuel
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let Sx is the side of square X and SY the side of square y => Sx =sqrt (1) =1 & Sy= Sqrt(4)=2 => triangle surface = (Sx*Sy)/2= 1.
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The area of Triangle \( X\) is 1 and of Triangle \(Y\) is 4. This means that the sides of triangle \(X\) is \(1\) and triangle \(Y\) is \(2\).

Now one side of \(X\) forms the base of the triangular region and one side of \(Y\) forms the height of the triangular region.

Therefore, the area is \(\frac{1}{2}*b*h\)= \(\frac{1}{2}*1*2 = 1\).

Therefore, the OA is B.
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It is a right angled triangle, with base = Sqrt(1)= 1 and height = Sqrt(4)=2

Area of a triangle = 1/2 * base * height = 1/2 *1 *2 = 1

So, I think B. :)
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In the figure above, the areas of square regions X and Y are 1 and 4, respectively. What is the area of the triangular region?

Height of triangle = root 4 = 2
Base of triangle = root 1 = 1

Area of triangle = 1/2*2*1 = 1

Option B

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