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Math Question

7. Given: \( \overline{K H} \cong \overline{K J}, \overline{K M} \) bisects \( \overline{H J} \). Prove: \( \angle H \cong \angle J \) Supply the missing statement in Statement 5 of the proof of the Isosceles Triangle Theorem. Begin with isosceles \( \triangle H K J \) with \( \overline{K H} \cong \overline{K J} \). Construct \( \overline{K M} \), a bisector of the base \( \overline{H J} \). Statements 1. \( \overline{K M} \) bisects 2. \( \overline{H M} \cong \overline{J M} \) Reasons

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