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Given: QS bisects ∠RQT; ∠R ≅ ∠ T
Prove: SQ bisects ∠RST
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ray OC bisects <AOB, ray OD bisects <AOC, RAY OE BISECTS <AOD, RAY OF BISECTS <AOE NAD RAY OG BISECTS <FOC
IF THE MEASUREOF <BOF
1 answer
ray OC bisects <AOB, ray OD bisects <AOC, RAY OE BISECTS <AOD, RAY OF BISECTS <AOE NAD RAY OG BISECTS <FOC
IF THE MEASUREOF <BOF
4 answers
What are the missing reasons in the two-colum proof?
Given - MO bisects <PMN and OM bisects <PON Prove - trianglePMO congruent to
1 answer
Given: MO bisects 4PMN and OM bisects 4PON
Prove: 4PMO =ANMO 1. MO bisects <PMN 2. LPMO = <NMO 3. МО = МО 4. OM bisects PON
1 answer
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