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https://math.answers.com/math-and-arithmetic/Can_two_angles_if_a_kite_be_opposite_and_complementary

Can two angles if a kite be opposite and complementary? - Answers

In a kite, the two pairs of adjacent angles are equal, and one pair of opposite angles is formed by the intersection of the diagonals. Therefore, while two angles in a kite can be complementary (summing to 90 degrees), they cannot be opposite angles, as opposite angles in a kite are not generally equal and do not fit the definition of being complementary. Thus, two angles of a kite cannot be both opposite and complementary simultaneously.



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Can two angles if a kite be opposite and complementary? - Answers

https://math.answers.com/math-and-arithmetic/Can_two_angles_if_a_kite_be_opposite_and_complementary

In a kite, the two pairs of adjacent angles are equal, and one pair of opposite angles is formed by the intersection of the diagonals. Therefore, while two angles in a kite can be complementary (summing to 90 degrees), they cannot be opposite angles, as opposite angles in a kite are not generally equal and do not fit the definition of being complementary. Thus, two angles of a kite cannot be both opposite and complementary simultaneously.



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https://math.answers.com/math-and-arithmetic/Can_two_angles_if_a_kite_be_opposite_and_complementary

Can two angles if a kite be opposite and complementary? - Answers

In a kite, the two pairs of adjacent angles are equal, and one pair of opposite angles is formed by the intersection of the diagonals. Therefore, while two angles in a kite can be complementary (summing to 90 degrees), they cannot be opposite angles, as opposite angles in a kite are not generally equal and do not fit the definition of being complementary. Thus, two angles of a kite cannot be both opposite and complementary simultaneously.

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      In a kite, the two pairs of adjacent angles are equal, and one pair of opposite angles is formed by the intersection of the diagonals. Therefore, while two angles in a kite can be complementary (summing to 90 degrees), they cannot be opposite angles, as opposite angles in a kite are not generally equal and do not fit the definition of being complementary. Thus, two angles of a kite cannot be both opposite and complementary simultaneously.

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