In a kite, the two angles formed by the longer pair of congruent sides are always less than the two angles formed by the shorter pair of congruent sides. This property is known as the kite angle inequality theorem.
Therefore, in the given kite with angles M and m, we can say that angle M is less than angle m. This is represented by the inequality M < m.
Additionally, we are given that M is less than 1 and m is less than 3. These angle measures could be in degrees, as angles in a polygon are typically measured in degrees. Therefore, the inequalities can be represented as M < 1 and m < 3.
M<1 and m<3 in the kite. The diagram is not drawn to scale
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