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A B C [AB]U[BC]U[CA] se numeste TRIUNGHI

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B. A. [AB]U[BC]U[CA]. se numeste TRIUNGHI. C. N. M. A. P. B. C. A’. C’. B’. Triunghi oarecare. Triunghiul echilateral. Triunghiul isoscel. A’. B’. A. C. B. C’. A. A’. C. C’. B. B’. A. B. C. M. N. P. Congruen ţ a triunghiurilor. - PowerPoint PPT Presentation

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Page 1: [AB]U[BC]U[CA]

A

B

C

[AB]U[BC]U[CA]

se numeste TRIUNGHI

Page 2: [AB]U[BC]U[CA]

A

B C

Triunghiul echilateral

M

N

PTriunghi oarecare

A’

B’ C’

Triunghiul isoscel

Page 3: [AB]U[BC]U[CA]

A

B C

A’B’

C’

Page 4: [AB]U[BC]U[CA]

A

B C

A’B’

C’

Page 5: [AB]U[BC]U[CA]

Faptul că ΔABC este congruent cu ΔMNP (adică ΔABC ΞΔMNP ) înseamnă şase congruenţe:

Congruenţa triunghiurilor

A

B CM

N P

2.[AC] Ξ[MP] sau AC=MP1.[AB] Ξ[MN] sau AB=MN

3.[BC] Ξ[NP] sau BC=NP

5.≮BAC Ξ ≮NMP sau m(≮2BAC) Ξm( ≮�NMP)

4.≮ABC Ξ ≮MNP sau m(≮2ABC) Ξm( ≮�MNP)

6.≮ACB Ξ ≮MPN sau m(≮2ACB) Ξ m(≮�MPN)

Page 6: [AB]U[BC]U[CA]
Page 7: [AB]U[BC]U[CA]
Page 8: [AB]U[BC]U[CA]
Page 9: [AB]U[BC]U[CA]
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EXERCITIUL 1.

STIIND CA CELE 4 CAZURI DE CONGRUENTA SUNT LUL ULU LLL LUU SA SE PRECIZEZE CAZURILE DE CONGRUENTA PT URMATOARELE TRIUNGHIURI:

A

B C

A’

B'

C’

a)

LUL

b)M

N

P

M’

N’

P’

ULU


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