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Questions and Answers
Qual es le propertate symmetric de equalitate?
Qual es le propertate symmetric de equalitate?
- a = a
- Segmento AB ≈ segmento AB
- Si a = b, allura ac = bc
- Si a = b, allura b = a (correct)
Qual es le propertate de multiplication de equalitate?
Qual es le propertate de multiplication de equalitate?
- Si a = b, allura b = a
- a + c = b + c
- Segmento AB ≈ segmento AB
- Si a = b, allura ac = bc (correct)
Qual es le reflexive propertate de congruentia?
Qual es le reflexive propertate de congruentia?
Segmento AB ≈ segmento AB
Qual es le reflexive propertate de equalitate?
Qual es le reflexive propertate de equalitate?
Qual es le propertate de addition de equalitate?
Qual es le propertate de addition de equalitate?
Qual es le distributive propertate?
Qual es le distributive propertate?
Qual es le propertate transitive de equalitate?
Qual es le propertate transitive de equalitate?
Le propertate symmetric de congruentia es si a ≈ b, allura b ≈ a.
Le propertate symmetric de congruentia es si a ≈ b, allura b ≈ a.
Flashcards
Symmetric Property of Equality
Symmetric Property of Equality
If a = b, then b = a.
Multiplication Property of Equality
Multiplication Property of Equality
If a = b, then ac = bc.
Reflexive Property of Congruence
Reflexive Property of Congruence
Segment AB is congruent to itself.
Reflexive Property of Equality
Reflexive Property of Equality
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Addition Property of Equality
Addition Property of Equality
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Distributive Property
Distributive Property
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Transitive Property of Equality
Transitive Property of Equality
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Symmetric Property of Congruence
Symmetric Property of Congruence
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Study Notes
Propriedades de Equality e Congruentia
- Propriedade simmetrica de equality: Si a = b, tunc b = a.
- Propriedade de multiplication de equality: Si a = b, tunc ac = bc.
- Propriedade reflexiva de congruentia: Segmento AB ≈ segmento AB, demonstrando que un segmento es sempre congruente a se mesme.
- Propriedade reflexiva de equality: a = a, affirmando que qualunque quantity es equal a se mesme.
- Propriedade additive de equality: Si a = b, tunc a + c = b + c, permitte addicionar le mesmo quantity al utere duo partes de un equatio.
- Propriedade distributiva: a(b + c) = ab + ac, indican que multiplicar a per le summa b e c es le mesmo como multiplicar a per c e b separemente.
- Propriedade transitive de equality: Si a = b e b = c, tunc a = c, mostrando le connexion logic inter tres quantities.
- Propriedade simmetrica de congruentia: Si segmento AB ≈ segmento CD, tunc segmento CD ≈ segmento AB, mirrorando le simmetria in congruentia.
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