How many rectangles are present in the given figure?
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A square outline (drawn in blue lines, no shading). Take the corners as A (top-left), B (top-right), C (bottom-right), D (bottom-left), and the midpoints of the sides as P (top side), Q (right side), R (bottom side), S (left side). Both diagonals are drawn: AC from the top-left corner to the bottom-right corner, and BD from the top-right corner to the bottom-left corner, crossing at the centre O. The four midpoints are joined in order to form a tilted square (a diamond): PS, SR, RQ and QP. Each diagonal crosses two sides of the diamond at their midpoints. Together the diagonals and the diamond split the diamond into 4 equal small tilted squares that meet at O, and leave 4 corner triangles outside the diamond (at A, B, C, D), each of which is cut in two by the diagonal. There are no other lines and no labels in the figure.
- (A)
8
- (B)
9
- (C)
10
- (D)
12