Proofs

13
Proofs Section 4.8

description

Proofs. Section 4.8. Given: CB  CE, AC  DC Prove: Δ BCA  Δ ECD. Given: JL  NL, L is the midpoint of KM Prove: Δ JKL  Δ NML. Given: EF  GH, FG  HE Prove: ∠H  ∠F. Given: AC = BC, M is the midpoints of AB Prove: ∠A  ∠B. Given: SP = TP, PQ bisects ∠SPT - PowerPoint PPT Presentation

Transcript of Proofs

Page 1: Proofs

Proofs

Section 4.8

Page 2: Proofs

Given: CB CE, AC DCProve: ΔBCA ΔECD

Page 3: Proofs

Given: JL NL, L is the midpoint of KMProve: ΔJKL ΔNML

Page 4: Proofs

Given: EF GH, FG HEProve: ∠H ∠F

Page 5: Proofs

Given: AC = BC, M is the midpoints of ABProve: ∠A ∠B

Page 6: Proofs

Given: SP = TP, PQ bisects ∠SPTProve: ∠S ∠T

Page 7: Proofs

Given: VR RS, UT SU, RS US

Prove: VR TU

Page 8: Proofs

Given: ∠E ∠C, AE DCProve: EB CB

Page 9: Proofs

Given: YW bisects XZ, XY YZ. Prove: XYW ZYW

Z

Page 10: Proofs

Prove: PQ PS

Given: PR bisects QPS and QRS.

Page 11: Proofs
Page 12: Proofs
Page 13: Proofs

Lesson QuizGiven: X is the midpoint of AC . 1 2Prove: X is the midpoint of BD.