To provide accurate responses, I'll assume the angles \( a \), \( b \), \( c \), and \( d \) are positioned as follows based on your description of a rectangle with a diagonal dividing it into two right triangles:
- Angle \( a \) is at the top left of the rectangle (above the diagonal).
- Angle \( b \) is at the top right of the rectangle (above the diagonal).
- Angle \( c \) is at the bottom left of the rectangle (below the diagonal).
- Angle \( d \) is at the bottom right of the rectangle (below the diagonal).
Since I cannot see the options labeled A-E, I will explain some properties that are generally true with respect to such angles in a rectangle divided by a diagonal:
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Angles in Right Triangles: Each triangle formed has a right angle, meaning:
- Angle \( a \) and Angle \( c \) are complementary (adding to 90°).
- Angle \( b \) and Angle \( d \) are also complementary.
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Angles across the diagonal:
- Angle \( a = Angle d \)
- Angle \( b = Angle c \)
If you can provide the statements labeled A, B, C, D, and E, I could help you determine which two statements are correct based on what is true about a rectangle and its angles.