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СӱСӢСС˹ͬ̽ʽ-x2+4x-5ֵ·ֹСӱֵΪ-1ʱxֵСӢֵΪ0ʱxֵССֵСֵӺ󣬸ͨ̽дǣ
AСӱΪֻеx=2ʱ-x2+4x-5ֵΪһl
BСӢΪҲʵxʹ-x2+4x-5ֵΪ0
CСֵxȡС2ʵʱ-x2+4x-5ֵxļССΪûСֵ
DС-x2+4x-5ֵxı仯仯Ϊûֵ
Ay=-x2+4x-5x=-
4
2(-1)
=2ʱyֵ=-1СӱĽȷģ
BΪκֵ-10СӢĽȷ
Cx2ʱyxļССûСֵСĽȷ
Dx2ʱyx󣻵x=2ʱyֵΪ-1x2ʱyxССĽ۴
ѡD
ϰϵд
ϰ

Ŀѧ Դ ͣ

СӱСӢСС˹ͬ̽ʽ-x2+4x-5ֵ·ֹСӱֵΪ-1ʱxֵСӢֵΪ0ʱxֵССֵСֵӺ󣬸ͨ̽дǣ
AСӱΪֻеx=2ʱ-x2+4x-5ֵΪһlBСӢΪҲʵxʹ-x2+4x-5ֵΪ0CСֵxȡС2ʵʱ-x2+4x-5ֵxļССΪûСֵDС-x2+4x-5ֵxı仯仯Ϊûֵ

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Ŀѧ Դ ͣѡ

СӱСӢСС˹ͬ̽ʽ-x2+4x-5ֵ·ֹСӱֵΪ-1ʱxֵСӢֵΪ0ʱxֵССֵСֵӺ󣬸ͨ̽д


  1. A.
    СӱΪֻеx=2ʱ-x2+4x-5ֵΪһl
  2. B.
    СӢΪҲʵxʹ-x2+4x-5ֵΪ0
  3. C.
    СֵxȡС2ʵʱ-x2+4x-5ֵxļССΪûСֵ
  4. D.
    С-x2+4x-5ֵxı仯仯Ϊûֵ

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Ŀѧ Դ2007-2008ѧɽʡ̨Զо꼶ϣѧԾ棩 ͣѡ

СӱСӢСС˹ͬ̽ʽ-x2+4x-5ֵ·ֹСӱֵΪ-1ʱxֵСӢֵΪ0ʱxֵССֵСֵӺ󣬸ͨ̽дǣ
AСӱΪֻеx=2ʱ-x2+4x-5ֵΪһl
BСӢΪҲʵxʹ-x2+4x-5ֵΪ0
CСֵxȡС2ʵʱ-x2+4x-5ֵxļССΪûСֵ
DС-x2+4x-5ֵxı仯仯Ϊûֵ

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Ŀѧ Դɽʡ ͣѡ

СӱСӢСС˹ͬ̽ʽx2+4x5ֵ·ֹСӱֵΪ1ʱxֵСӢֵΪ0ʱxֵССֵСֵӺ󣬸ͨ̽д
[     ]
AСӱΪֻеx=2ʱx2+4x5ֵΪһl
BСӢΪҲʵxʹx2+4x5ֵΪ0
CСֵxȡС2ʵʱx2+4x5ֵxļССΪûСֵ DС֩x2+4x5ֵxı仯仯Ϊûֵ

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