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Unit 2 Test Review Answers

 BAS , ASA  EWX, SAS Not Congruent  BCA, SSS  Given,  Alternate Interior angles are congruent,  Vertical angles are congruent,  ASA  BA is the perpendicular Bisector of MN / Given  MA NA / definition of bisector  m MAB =90°, m NAB =90° / def. of perp.

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Unit 2 Test Review Answers

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  1. BAS, ASA • EWX, SAS • Not Congruent • BCA, SSS • Given, Alternate Interior angles are congruent, Vertical angles are congruent, ASA • BA is the perpendicular Bisector of MN / Given  MA NA / definition of bisector  mMAB =90°, mNAB =90° / def. of perp. • MAB NAB / all right angles are congruent AB AB / Reflexive Property  BAM  BAN / SAS Unit 2 Test Review Answers 13.5 60°, 6, 12 2 540 in2 48 No JHG, SAS KIN, AA Not Similar LHR, SSS 45, Corresponding angles, b, e MNO, HL ORF, AAS

  2. x = 35°, y = 24 • x = 40°, y = 6 • x = 6, y = 12 Trapezoid Parallelogram See Chart  20° 65° CorrespondingParts of CongruentTriangles are Congruent C A C x = 7, y =5 x = 13, y = 1, z = 19 12 If the students talk, they will not be able to learn. / Law of Transitivity Jacob will make good grades. / Law of Detachment It is not raining Law of Contra positives Converse: If two angles are congruent, then they are vertical. Inverse: If two angles are not vertical, then they are not congruent. Contrapostive: If two angles are not congruent, then they are not vertical.

  3. BAS, ASA • EWX, SAS • Not Congruent • BCA, SSS • Given, Alternate Interior angles are congruent, Vertical angles are congruent, ASA • BA is the perpendicular Bisector of MN / Given  MA NA / definition of bisector  mMAB =90°, mNAB =90° / def. of perp. • MAB NAB / all right angles are congruent AB AB / Reflexive Property  BAM  BAN / SAS Unit 2 Test Review Answers 13.5 60°, 6, 12 2 540 in2 48 No JHG, SAS KIN, AA Not Similar LHR, SSS 45, Corresponding angles, b, e MNO, HL ORF, AAS

  4. x = 35°, y = 24 • x = 40°, y = 6 • x = 6, y = 12 Trapezoid Parallelogram See Chart  20° 65° CorrespondingParts of CongruentTriangles are Congruent C A C x = 7, y =5 x = 13, y = 1, z = 19 12 If the students talk, they will not be able to learn. / Law of Transitivity Jacob will make good grades. / Law of Detachment It is not raining Law of Contra positives Converse: If two angles are congruent, then they are vertical. Inverse: If two angles are not vertical, then they are not congruent. Contrapostive: If two angles are not congruent, then they are not vertical.

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