40 points! KLMN is a parallelogram, KA− angle bisector of ∠K LA− angle bisector of ∠L Prove: m∠KAL = 90° m∠LKN + m∠___ = ___ by rule: ____ rules are: Complementary angles Corresponding angles Sum of angles

40 points!

KLMN is a parallelogram,

KA− angle bisector of ∠K

LA− angle bisector of ∠L

Prove: m∠KAL = 90°

m∠LKN + m∠___ = ___ by rule: ____

rules are:

Complementary angles

Corresponding angles

Sum of angles theorem

Supplementary Angles

40 points! KLMN is a parallelogram, KA− angle bisector of ∠K LA− angle bisector of-example-1

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40 points! KLMN is a parallelogram, KA− angle bisector of ∠K LA− angle bisector of ∠L Prove: m∠KAL = 90° m∠LKN + m∠_ = _ by rule: ____ rules are: Complementary angles Corres…

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40 points! KLMN is a parallelogram, KA− angle bisector of ∠K LA− angle bisector of ∠L Prove: m∠KAL = 90° m∠LKN + m∠___ = ___ by rule: ____ rules are: Complementary angles Corres…

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40 points! KLMN is a parallelogram, KA− angle bisector of ∠K LA− angle bisector of ∠L Prove: m∠KAL = 90° m∠LKN + m∠_ = _ by rule: ____ rules are: Complementary angles Corres…