4. Complete the following proof.Given: 2J = L KM bisects ZJKLProve: AJKM - ALKM
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we have:
statement
1.
[tex]\angle J\cong\angle L[/tex]2.
[tex]\bar{KM}\text{ bisects }\angle JKL[/tex]3.
[tex]\angle JKM\cong\angle LKM[/tex]4.
[tex]\bar{KM}\cong\bar{KM}[/tex]5.
[tex]\Delta JKM\cong\Delta LKM[/tex]reason
1. Given
2. Given
3. Definition of angle bisector
4. Reflexive property
5. SAS