University:
Missouri State University
Course:
MTH 460 | College Geometry
Academic year:

2019
Views:

489

Pages:

6
Author:

Ty Gilbert

Triangle Congruence Overlapping Triangles Worksheet -1 B C 1. Given: overline BA perp overline AD overline CD perp overline DA overline AF equiv overline DE , overline BE equiv overline CF Prove: triangle ABE equiv triangle DCF A FE T D M 2. Given: overline TM equiv overline TN angle TRS equiv angle TSR Prove: Delta RTN cong Delta*STM N R S 3. Given: overline ST cong overline MP , overline ST || overline MP overline RL equiv overline TP Prove: overline SR || overline ML M R T P 0 C 4. Given: DA perp overline AB , overline CB BA angle CAB equiv angle DBA Prove: angle D equiv angle C C 5. Given: overline AD equiv overline BE , overline CD equiv overline CE Prove: triangle ACE equiv triangle BCD A D D E B C 6. (H) Given: overline DA equiv overline CB , DAB CBA Prove: A AOB is isosceles 0 B 7. (H) Given: angle BAC cong angle BCA D bisects angle BCA overline AE bisects angle BAC Prove: Delta ADC equiv Delta*CEA D Geometry A C Triangle Congruence (1) (1)BA AD (2) A is ast & S A BAE is and DA (5)Disar+4 BEE EF (8) AF+ FE ΑΣ DE+ EFI DF AFEED ED+FE AL (1)9 R (2) Det ut I lines (4) g (5) Det ot lines (6) Dut of st (7) g SAP (9) SAP (H) (10) Pello foc g (12) Sukit PO.E. (13) AEE DF (14) AGE DEF (3) Subst POE (2) (M) HL 14 ? SAS S 24RTNE STR a (G) (2) Alex POC (4) Det of 103 A TRES BATC (5) S 67 AKTUE DO 6) SAE (3) S R RLICT-RT (JAP (2) SAP 3) RLE TP (4) TP+LT=٧٣ (4) SA PO4 (S) RT-LP (6) 201 (3) (6) ST/IMP (7)g 84 STR 4 MPL (8) Curve. The (A) (9)ST (9) g (5) (13) ASLTA MLP (CPCR (11) 42MLP SC11 TTL